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Y*.|9ϻxk(oٜ9Ѿc[(7?炮/40p8ꏱes]޺䕸p֥Nگ]CTn%f߶ 5o8wLJ:$i@ꪣQW'-Q3JTdINI-Fϴd`aHMK"Uc>4mՅ)$>D~̴!If^Q4ߟ̡ͫ>VE%WbJE&д8I6N$CB'rt%{39XY1;5Y=ِiXL\iKiNi#w;ys *$c5I嘊1n H밒_pvrS{]+}mJQ5ЕC9+^ȝPfC+K2,Pqj^pM ԃN=P6abcHUm4=툊cQ݂5sVyԭ^M[حj"OZxHZLOlPLP1򄢑PJiU@oL"iP ^gNC]B3VL=,fz;NHvzJTdU5$m {䒩*wG@+eeSR6S3sq$"33338 zY=%' M,ݪ:fgZ^|d̜KU+4ƓUoZ/Wvw#)5Ib((P?J7F/3Io-5/RCt=v4y}&`C'( oߍQuO#ޔlJ ֠C < IpPv@)Y܀ |8s=}w6wv'FF/U "Yu"5Jx$%- @$I2k5IJJ$%ėV!@Z$GQj1ԅ.fBZHl)Yt)ؚ$MƐXR5$%Fi2$#O%$$BDzDI]YuDC$)%.#ϸ")C|i")*p$\r8<>OdrPEJdhKdljBzfoEd>ڊXHGO H@dt !F 窢37#} sȑIQ GcEA ڤ5"!D0 SG1 yDC\cƕ">?"0ȋHlI̒RpKq8)_!7>Q0l4_Ipiqsy4!`rτ2pȏa"r%b&ɣqD" '-%CbHKK4CD"|LYJYEYBYMqq܈8JDDx"NسiFDˈH3 "6O|w4ߟ0x2 Í}<#.׋P"14F,1[@!>1쟸żt q'4q/gx*6nyM#1Ͽ+ފ_yg.p/)NTIENDB` {\displaystyle {\frac {\tan \theta }{\sqrt {1+\tan ^{2}\theta }}}} {\displaystyle U} {\displaystyle c=-144} {\displaystyle {b}'=c'\cdot q+{\frac {r}{a}}} {\displaystyle {\begin{aligned}g\left(2\right)&=2-1\\&=1\\f\left(1\right)&={\frac {10\cdot 1+2}{3\cdot 1^{2}}}\\&={\frac {12}{3}}\\&=4\\\end{aligned}}} {\displaystyle 2\cdot (2+(3^{2}-5)\cdot 2)=2\cdot (2+4\cdot 2)=2\cdot (2+8)=2\cdot 10=20} {\displaystyle {\frac {h}{b}}} {\displaystyle a={\frac {c\sin \alpha }{\sin(\alpha +\beta )}}} {\displaystyle x^{2}+y^{2}=0\,} {\displaystyle {\underset {n\to \infty }{\mathop {\lim } }}\,\left(1+{\frac {1}{n}}\right)^{n}\approx 2,718281828459} {\displaystyle \left\{x\ /a\leq x<b\right\}} {\displaystyle PRA_{Exp}={\frac {a_{1}}{a}}={\frac {(TI_{1}-TI_{0})\times PT_{1}}{TI_{1}\times PT_{1}}}={\frac {TI_{1}-TI_{0}}{TI_{1}}}} {\displaystyle \left\{{\begin{matrix}3x+2y=10\\5x-2y=6\end{matrix}}\right.} {\displaystyle EE(ln(RR))={\sqrt {{\frac {\textstyle 1}{\textstyle a}}+{\frac {\textstyle 1}{\textstyle c}}}}~=~{\sqrt {{\frac {\textstyle 1}{\textstyle 48}}+{\frac {\textstyle 1}{\textstyle 24}}}}=0,250} {\displaystyle y_{A}^{\prime }=-x_{A}\,\sin {\alpha }+y_{A}\,\cos {\alpha }} {\displaystyle \left\langle {\overset {\to }{\mathop {u} }}\,,{\overset {\to }{\mathop {v} }}\,\right\rangle ={\bmod {\left({\overset {\to }{\mathop {u} }}\,\right)}}\cdot {\bmod {\left({\overset {\to }{\mathop {v} }}\,\right)}}\cdot \cos \omega } {\displaystyle u_{i}} {\displaystyle 7x^{2}} {\displaystyle 1000+50\cdot 6=1300} {\displaystyle RR={\frac {\displaystyle I_{E+}}{\displaystyle I_{E-}}}} {\displaystyle AB\to A+B} {\displaystyle {\frac {(a+c)}{2}}\cdot h} {\displaystyle a^{0}=a^{n-n}={\frac {a^{n}}{a^{n}}}=1\Rightarrow a^{0}=1\,} {\displaystyle c^{2}=a^{2}+b^{2}-2ab\cos(\gamma )\,.} {\displaystyle {\sqrt {4\cdot 4}}+4=8\ } {\displaystyle N_{F}/N_{I}} {\displaystyle {\frac {1}{16}}={\text{exp}}\,(-0.1155\cdot t)} {\displaystyle {\frac {2.042}{1.108}}=1,84} {\displaystyle x={\frac {+18}{-6}}=-3} {\displaystyle {\frac {{{z}'}'}{{z}'}}=z} {\displaystyle u_{1}} {\displaystyle {\begin{aligned}x&=-\left(4-5\right)=-\left(-1\right)=1\\3\left(1\right)+4&=2y+3\\7&=2y+3\\7-3&=2y\\4&=2y\\y&={\frac {4}{2}}=2\end{aligned}}} {\displaystyle 1000+50+50=1100} {\displaystyle {\frac {\textstyle 2}{\textstyle 902}}\times 100=0,22} {\displaystyle {\begin{aligned}&x^{-y}={\frac {1}{x^{y}}}\\&x^{{y}/{z}\;}={\sqrt[{z}]{x^{y}}}\\&x^{-{y}/{z}\;}={\frac {1}{\sqrt[{z}]{x^{y}}}}\\&x^{y}\cdot x^{z}=x^{y+z}\\&{\frac {x^{y}}{x^{z}}}=x^{y-z}\\&\left(x^{y}\right)^{z}=x^{y\cdot z}\\\end{aligned}}} {\displaystyle {\frac {X\cdot C}{A}}} {\displaystyle {\begin{aligned}h_{3}\left(x\right)&=f\left(x\right)-g\left(x\right)\\&=\left(3x^{2}+2x+3\right)-\left(x^{2}-2x\right)\\&=3x^{2}+2x+3-x^{2}+2x\\&=2x^{2}+4x+3\\\end{aligned}}} {\displaystyle \alpha =\arccos \left({\frac {b^{2}+c^{2}-a^{2}}{2bc}}\right)} {\displaystyle {\frac {9}{20}}+{\frac {3}{20}}={\frac {3}{5}}} {\displaystyle RR={\frac {\displaystyle PI_{E+}}{\displaystyle PI_{E-}}}} {\displaystyle R=\left\{+1,-1,-2\right\}\,\!} {\displaystyle PRA_{Pob}={\frac {\textstyle a_{1}}{\textstyle m_{1}}}={\frac {\textstyle m_{1}-(a_{0}+c)}{\textstyle m_{1}}}={\frac {\textstyle PI_{p}\times N-PI_{0}\times N}{\textstyle PI_{p}\times N}}={\frac {\textstyle PI_{p}-PI_{0}}{\textstyle PI_{p}}}} {\displaystyle {\begin{aligned}x+{\frac {2}{3}}y-{\frac {1}{3}}z&={\frac {4}{3}}\\y+-{\frac {5}{7}}z&=-{\frac {1}{7}}\\{\frac {33}{21}}z&={\frac {99}{21}}\end{aligned}}} {\displaystyle x^{2}+{\frac {b}{a}}x+{\frac {b^{2}}{4a^{2}}}=\left(x+{\frac {b}{2a}}\right)^{2}} {\displaystyle A\cdot x+B\cdot y+C=0} {\displaystyle -6y+4y=13-15\,} {\displaystyle Q(x)=x+1\,\!} {\displaystyle 999=5\ } {\displaystyle y=-{\frac {-1}{2}}} {\displaystyle 2y=x} {\displaystyle C-B} {\displaystyle -(-2)^{3}+3\cdot (-2)^{2}-7\cdot (-2)+1=+8+12+14+1=35} {\displaystyle x+(-6)=-2} {\displaystyle A-B} {\displaystyle {\mathbf {\phi } }} {\displaystyle {\sqrt {\frac {n-1}{n}}}\sigma } {\displaystyle (X_{n})\in S_{c}\Leftrightarrow } {\displaystyle {\overline {C}}=\{1,3,4\}} {\displaystyle {\begin{aligned}x&=[a-b]\cos(t)\ +c\cos \left[t\left({\frac {a}{b}}-1\right)\right]\\y&=[a-b]\sin(t)\ -c\sin \left[t\left({\frac {a}{b}}-1\right)\right]\end{aligned}}} {\displaystyle {f}'\left(x\right)=st\left({\frac {x^{2}+2x\varepsilon +\varepsilon ^{2}-x^{2}}{\varepsilon }}\right)=st\left({\frac {2x\varepsilon +\varepsilon ^{2}}{\varepsilon }}\right)=st\left(2x+\varepsilon \right)} {\displaystyle v=v_{0}-9,8t\ } {\displaystyle x={\underset {n\to \infty }{\mathop {\lim } }}\,{{s}_{n}}={\underset {n\to \infty }{\mathop {\lim } }}\,\left(x+{{\varepsilon }_{n}}\right)} {\displaystyle PI\simeq TI\,\times \,t} {\displaystyle \lambda _{i}^{s}-\lambda _{i}^{s}\mu _{i}^{j}=\lambda _{i}^{s}-\lambda _{i}^{s}\cdot 1=0} {\displaystyle {\begin{aligned}3x+4&=2y+3\\-x+5&=4\end{aligned}}} {\displaystyle X} {\displaystyle 1,5={\frac {{\color {Red}1}+{\color {Red}2}}{2}}} {\displaystyle \{5,6\}} {\displaystyle OI_{E+}={\frac {PI_{E+}}{1-PI_{E+}}}={\frac {\frac {\textstyle a}{\textstyle n_{E+}}}{\frac {\textstyle b}{\textstyle n_{E+}}}}={\frac {a}{b}}} {\displaystyle \{1,2,3\}} {\displaystyle \left\{{\begin{matrix}x^{2}+y^{2}=25\\x^{2}+y^{2}=0\\\end{matrix}}\right.} {\displaystyle Densitat={\frac {Masa}{Volum}}\,} {\displaystyle \Delta E\Delta t\geq {\frac {\hbar }{2}}} {\displaystyle {\begin{aligned}3\left(x+2\right)&={\frac {\left(9x+18\right)}{3}}\\\left({\frac {1}{3}}\right)\cdot 3\left(x+2\right)&=\left({\frac {1}{3}}\right)\cdot {\frac {\left(9x+18\right)}{3}}\\x+2&={\frac {9x+18}{9}}\\x+2&={\frac {9x}{9}}+{\frac {18}{9}}\\x+2&=x+2\\\left({\frac {1}{x+2}}\right)\cdot \left(x+2\right)&=\left({\frac {1}{x+2}}\right)\cdot \left(x+2\right)\\1&=1\end{aligned}}} {\displaystyle QV^{2}=HV\cdot VK=\left({\frac {BC\cdot PV}{AC}}\right)\left({\frac {BC\cdot PA}{BA}}\right)=\left({\frac {BC^{2}\cdot PA}{BA\cdot AC}}\right)PV} {\displaystyle -{\frac {dN}{N}}=\lambda \cdot dt} {\displaystyle \{A,B,C\}} {\displaystyle 16^{-1}={\text{exp}}\,(-0.1155\cdot t)} {\displaystyle 7^{7-7}=1\ } {\displaystyle 4+4:4=5\ } {\displaystyle N\,} {\displaystyle {\frac {10}{21}}+{\frac {4}{21}}={\frac {2}{3}}} {\displaystyle {\begin{aligned}\left(f\circ g\right)\left(x\right)&=f\left(g\left(x\right)\right)\\&=f\left(x-1\right)\\&={\frac {10\left(x-1\right)+2}{3\left(x-1\right)^{2}}}\\&={\frac {10x-10+2}{3\left(x^{2}-2x+1\right)}}\\&={\frac {10x-8}{3x^{2}-6x+3}}\\\end{aligned}}} {\displaystyle {\vec {\mathbf {a} }}={\frac {{\vec {\mathbf {v_{f}} }}-{\vec {\mathbf {v_{o}} }}}{\mathbf {t_{f}-t_{o}} }}={\frac {\Delta {\vec {\mathbf {v} }}}{\Delta \mathbf {t} }}} {\displaystyle a=-3} {\displaystyle {\begin{aligned}&a_{n}>{\frac {1}{1}}+{\frac {1}{2}}+{\frac {1}{2}}+{\frac {1}{2}}+\ldots +{\frac {1}{2}}={\frac {1}{1}}+{\frac {1}{2}}+m\cdot {\frac {1}{2}}\\&a_{n}>{\frac {3+m}{2}}\\\end{aligned}}} {\displaystyle \{B,C\}} {\displaystyle x>3} {\displaystyle Y} {\displaystyle {\begin{aligned}&{\sqrt {\left({\frac {x_{0}\cdot \left(m^{2}-1\right)}{m^{2}-1}}-{\frac {m\cdot y_{0}-x_{0}-m\cdot b}{m^{2}-1}}\right)^{2}+\left({\frac {y_{0}\cdot \left(m^{2}-1\right)}{m^{2}-1}}-\left({\frac {m^{2}\cdot y_{0}-m\cdot x_{0}-m^{2}\cdot b}{m^{2}-1}}+{\frac {b\cdot \left(m^{2}-1\right)}{m^{2}-1}}\right)\right)^{2}}}\\&{\sqrt {\left({\frac {x_{0}\cdot m^{2}-x_{0}-m\cdot y_{0}+x_{0}+m\cdot b}{m^{2}-1}}\right)^{2}+\left({\frac {y_{0}\cdot m^{2}-y_{0}-m^{2}\cdot y_{0}+m\cdot x_{0}+m^{2}\cdot b-b\cdot m^{2}+b}{m^{2}-1}}\right)^{2}}}\\&{\sqrt {\left({\frac {x_{0}\cdot m^{2}-m\cdot y_{0}+m\cdot b}{m^{2}-1}}\right)^{2}+\left({\frac {-y_{0}+m\cdot x_{0}+b}{m^{2}-1}}\right)^{2}}}\\&{\frac {\sqrt {\left(x_{0}\cdot m^{2}-m\cdot y_{0}+m\cdot b\right)^{2}+\left(-y_{0}+m\cdot x_{0}+b\right)^{2}}}{m^{2}-1}}\\\end{aligned}}} {\displaystyle {f}'\left(x\right)=st\left({\frac {f^{*}\left(x+\varepsilon \right)-f^{*}\left(x\right)}{\varepsilon }}\right)} {\displaystyle x+\varepsilon } {\displaystyle -{\dfrac {-x+1}{5}}} {\displaystyle u_{5}} {\displaystyle x>a\,\!} {\displaystyle 1+x} {\displaystyle b^{2}=c^{2}+a^{2}-2ca\cos(\beta ),\,} {\displaystyle {\vec {u}}} {\displaystyle R(x)=1(x-1)(x+1)(x+2)\,\!} {\displaystyle {\frac {a}{b}}\cdot \left({\frac {a}{b}}\right)^{-1}={\frac {a}{b}}\cdot {\frac {b}{a}}={\frac {ab}{ba}}=1} {\displaystyle N_{t}=N_{0}\ {\text{exp}}\,(-\lambda t)\,\!} {\displaystyle {{x}^{*}}=x+\varepsilon } {\displaystyle PRA_{Pob}={\frac {p_{exp}\times (RR-1)}{p_{exp}\times (RR-1)+1}}={\frac {0,01\times (2-1)}{0,01\times (2-1)+1}}=0,0099} {\displaystyle Taxa={\frac {10}{120\,malalts\times 6\,dies}}={\frac {10}{720\,malalts\times dia}}=0,014{\frac {infeccions}{malalt\times dia}}} {\displaystyle {\begin{aligned}3x+4&=2y+3\\4x-1&=2y+1\end{aligned}}} {\displaystyle {\sec \theta \over {\sqrt {\sec ^{2}\theta -1}}}} {\displaystyle {\frac {1}{d}}={\frac {1}{D}}\pm {\frac {f\cdot c}{L^{2}}}\cdot {\frac {D-L}{D}}} {\displaystyle a+(-b)=a+(-b)+b-b=a+[(-b)+b]-b=a-b\,} {\displaystyle 1050+52.5=1102.5} {\displaystyle \left\{{\begin{matrix}y={\frac {1}{m}}\cdot x+\left(y_{0}-{\frac {1}{m}}\cdot x_{0}\right)\\y=m\cdot x+b\\\end{matrix}}\right.} {\displaystyle TI={\frac {\textstyle 20}{\textstyle 13,1\times 30,5}}=0,05\,infeccions\,per\,persona\,i\,dia} {\displaystyle {\begin{cases}x=1+y\\y=x/2\end{cases}}} {\displaystyle f} {\displaystyle OQ} {\displaystyle {\sqrt[{n}]{a}}\cdot {\sqrt[{n}]{b}}={\sqrt[{n}]{a\cdot b}}} {\displaystyle \rho ={\frac {massa}{volum}}={\frac {m}{V}}} {\displaystyle \downarrow } {\displaystyle D\left(f\right)={\frac {D\left(g\right)-{\frac {g}{h}}\cdot D\left(h\right)}{h}}} {\displaystyle {{\sqrt {1+\cot ^{2}\theta }} \over \cot \theta }} {\displaystyle {\begin{aligned}h_{4}\left(x\right)&=f\left(x\right)\cdot g\left(x\right)\\&=\left(3x^{2}+2x+3\right)\cdot \left(x^{2}-2x\right)\\&=3x^{2}\cdot \left(x^{2}-2x\right)+2x\cdot \left(x^{2}-2x\right)+3\cdot \left(x^{2}-2x\right)\\&=\left(3x^{2}\cdot x^{2}-3x^{2}\cdot 2x\right)+\left(2x\cdot x^{2}+2x\cdot \left[-2x\right]\right)+\left(3x^{2}+3\cdot \left[-2x\right]\right)\\&=3x^{4}-6x^{3}+2x^{3}-4x^{2}+3x^{2}-6x\\&=3x^{4}-4x^{3}-x^{2}-6x\\\end{aligned}}} {\displaystyle f^{-1}\left(x\right)={\frac {1}{3}}x-{\frac {2}{3}}} {\displaystyle {\frac {1g}{cm^{3}}}} {\displaystyle m_{1}=a_{1}+a_{0}+c\,\,\,\longmapsto \,\,\,a_{1}=m_{1}-(a_{0}+c)} {\displaystyle 5^{5-5}=1\ } {\displaystyle 8,9\left({\frac {g}{cm^{3}}}\right)} {\displaystyle {}_{1}^{2}\mathbf {H} } {\displaystyle g/l={\frac {\mbox{grams de solut}}{\mbox{litre de dissolució}}}} {\displaystyle \cos A={\frac {\textrm {adjacent}}{\textrm {hipotenusa}}}} {\displaystyle ac\cos(\beta )+bc\cos(\alpha )=a^{2}+b^{2}-2ab\cos(\gamma )\,} {\displaystyle c=75} {\displaystyle 01:15\ } {\displaystyle 07:00\ } {\displaystyle m} {\displaystyle \left\{{\begin{matrix}x+2y=5\\3x+4y=13\end{matrix}}\right.} {\displaystyle (a+b)(a-b)=a^{2}-b^{2}} {\displaystyle {\frac {a}{b}}\div {\frac {c}{d}}={\frac {ad}{bc}}} {\displaystyle -2(4-3x)=-8+6x} {\displaystyle y={\frac {1}{m}}\cdot x+\left(y_{0}-{\frac {1}{m}}\cdot x_{0}\right)} {\displaystyle {\begin{aligned}\log _{x}\left({\frac {a}{b}}\right)&=\log _{x}\left({\frac {x^{y}}{x^{z}}}\right)\\&=\log _{x}\left(x^{y-z}\right)\\&=y-z\\&=\log _{x}\left(a\right)-\log _{x}\left(b\right)\end{aligned}}} {\displaystyle 2x^{5}+6x^{3}} {\displaystyle {\frac {b}{a}}} {\displaystyle OR={\frac {OI_{E+}}{OI_{E-}}}={\frac {\frac {48}{314}}{\frac {24}{316}}}={\frac {0,15}{0,076}}=2,01} {\displaystyle {\begin{aligned}x&=\cos(at)-\cos(bt)\sin(ct)^{3}\\y&=\sin(dt)-\sin(et)\cos(ft)^{2}\end{aligned}}} {\displaystyle t(t-1)^{n-1}\ } {\displaystyle {\underset {n\to \infty }{\mathop {\lim } }}\,a_{n}=l} {\displaystyle x^{2}+x+1=0\ } {\displaystyle y=m\cdot x+b} {\displaystyle A^{c}} {\displaystyle x=1} {\displaystyle {\textit {0,036}}\,{\frac {\textit {casos~incidents}}{{\textit {persones}}\times {\textit {any}}}}={\textit {0,036}}\,{\frac {\textit {casos~incidents}}{{\textit {persones}}\times {\textit {any}}}}\times {\frac {\textit {1any}}{\textit {12mesos}}}~=~{\textit {0,003}}\,{\frac {\textit {casos~incidents}}{{\textit {persones}}\times {\textit {mes}}}}} {\displaystyle \mathbf {T} } {\displaystyle r_{1}={\frac {a}{b}}\quad r_{2}={\frac {c}{d}}} {\displaystyle D\left(f\right)=D\left(g\right)+D\left(h\right)} {\displaystyle {\begin{aligned}x&=\cos(at)-\cos(bt)\sin(ct)\\y&=\sin(dt)-\sin(et)\end{aligned}}} {\displaystyle {\overline {x}}={\frac {x_{1}+x_{2}+...+x_{n}}{n}}={\frac {\sum _{i=1}^{n}x_{i}}{n}}} {\displaystyle {\frac {2}{6}}+{\frac {1}{6}}={\frac {1}{2}}} {\displaystyle RA_{Pob}=0,024\,-\,0,013=0,011} {\displaystyle a={\dfrac {-8}{-2}}} {\displaystyle z_{4}=x^{2}-y^{2}\ } {\displaystyle {Superf{\acute {i}}cie}=} {\displaystyle 1+{\dfrac {2}{3}}-{\dfrac {x}{3}}-{\dfrac {x}{2}}+{\dfrac {3}{2}}} {\displaystyle c^{2}=2a^{2}=a^{2}+a^{2}\,} {\displaystyle {\sqrt[{3}]{4}}\cdot {\sqrt[{5}]{4}}} {\displaystyle x-y=10} {\displaystyle \left\{{\begin{array}{c}4x+3y=-6\\3x-2y=4\end{array}}\right.} {\displaystyle \alpha \,} {\displaystyle \{1,3,5\}} {\displaystyle -18} {\displaystyle (a-b)^{2}=(a-b)\cdot (a-b)=a\cdot a-a\cdot b-b\cdot a+b\cdot b=a^{2}-2ab+b^{2}} {\displaystyle {\begin{aligned}&y=m\cdot x+b\\&m\cdot x+(-1)\cdot y+b=0\\&k\cdot m\cdot x+k\cdot (-1)\cdot y+k\cdot b=0\\&A=k\cdot m,\quad B=k\cdot (-1),\quad C=k\cdot b\\\end{aligned}}} {\displaystyle PRA_{Exp}={\frac {16,7-4,2}{16,7}}=0,749} {\displaystyle {\begin{aligned}3x+2y-1z&=4\\2x-1y+1z&=3\\1x+1y+1z&=6\end{aligned}}} {\displaystyle 27-3x^{2}=0\ } {\displaystyle {\bar {x}}={1 \over n}\sum _{i=1}^{n}{a_{i}}=(a_{1}+\cdots +a_{n})/n} {\displaystyle A\cup B=\{1,2,4,6\}} {\displaystyle \{2,4,5\}} {\displaystyle 1000+50\cdot 3=1150} {\displaystyle PT=\left({\begin{array}{c}Mitjana\,de\,la\,mida\,de\,la\\poblaci{\acute {o}}\,en\,risc\end{array}}\right)\times \,durada\,del\,seguiment} {\displaystyle z_{12}=-6xy+8xy(x^{2}+y^{2})} {\displaystyle \Omega } {\displaystyle B=\{4,6\}} {\displaystyle {\frac {\sin \theta }{\sqrt {1-\sin ^{2}\theta }}}} {\displaystyle A={\frac {2{\cdot }\pi {\cdot }r{\cdot }r}{2}}} {\displaystyle H_{2}O} {\displaystyle \mathbf {a} +\mathbf {b} \cdot i=-1\cdot (-\mathbf {a} -\mathbf {b} \cdot i)} {\displaystyle 8\cdot a^{3}} {\displaystyle 1102.5+55.125=1155.625} {\displaystyle \{1,2,3,4,5,6\}} {\displaystyle {\sqrt {3}}\cdot a^{2}} {\displaystyle \mathbf {\phi } =\arctan {\frac {\mathbf {b} }{\mathbf {a} }}} {\displaystyle {}_{\mathbf {-1} }^{\mathbf {0} }\mathbf {e} } {\displaystyle OR={\frac {\textstyle b}{\textstyle c}}} {\displaystyle {\frac {dy}{dx}}\,\!} {\displaystyle 1276.2815625+63.814078125=1340,095640625} {\displaystyle \mathbf {g} =-9.81{\text{ m/s}}^{2}} {\displaystyle PRA_{Pob}={\frac {a_{1}}{m_{1}}}={\frac {(TI_{p}-TI_{0})\times PT_{p}}{TI_{p}\times PT_{p}}}={\frac {TI_{p}-TI_{0}}{TI_{p}}}} {\displaystyle {\sqrt {4}}+{\sqrt {4}}+{\sqrt {4}}=6\ } {\displaystyle \left({\begin{array}{c}Oportunitat\\d'incid{\grave {e}}ncia\\en\,4\,anys\end{array}}\right)={\frac {\textit {PI}}{\textit {1-PI}}}={\frac {\frac {\textit {168}}{\textit {1.665}}}{\frac {\textit {1.497}}{\textit {1.665}}}}={\frac {\textit {168}}{\textit {1.497}}}={\textit {0,11}}} {\displaystyle S={\sqrt {{\frac {1}{n}}\sum _{i=1}^{n}(x_{i}-{\bar {X}})^{2}}}} {\displaystyle \left(x+{\frac {b}{2a}}\right)^{2}={\frac {b^{2}-4ac}{4a^{2}}}} {\displaystyle ax^{2}+bx+c=0} {\displaystyle \mathbf {y} =g(\mathbf {t} )} {\displaystyle E=mc^{2}} {\displaystyle x^{2}=0} {\displaystyle {\csc \theta \over {\sqrt {\csc ^{2}\theta -1}}}} {\displaystyle x=\pm {\sqrt {2500}}=\pm 50} {\displaystyle RA_{Pob}=6,6-4,2=2,4} {\displaystyle TI_{1}} {\displaystyle B=\{3,4\}} {\displaystyle A+b+c\,} {\displaystyle x=a_{0}+{\frac {1}{a_{1}+{\frac {1}{a_{2}+{\frac {1}{a_{3}+\dots }}}}}}} {\displaystyle x^{2}+3y-xz} {\displaystyle \varepsilon } {\displaystyle 2\pi a(a+{\frac {c}{i}}\arcsin e)} {\displaystyle C=\{2,5,6\}} {\displaystyle 3x^{5}+4x^{2}-6x+7\,} {\displaystyle 2\pi ^{\frac {n}{2}}r^{n-1} \over \Gamma ({\frac {n}{2}})} {\displaystyle \cos \theta \ } {\displaystyle f\left(x\right)=x^{2}} {\displaystyle {\begin{aligned}f\left(x\right)={{x}^{-n}}&={\frac {1}{{x}^{n}}}\\{f}'\left(x\right)&=-n\cdot {{x}^{-n-1}}\\&=-n\cdot {\frac {1}{{x}^{n+1}}}\\&={\frac {-n}{{x}^{n+1}}}\\\end{aligned}}} {\displaystyle \tan A={\frac {\textrm {oposat}}{\textrm {adjacent}}}} {\displaystyle {\frac {\sqrt {\csc ^{2}\theta -1}}{\csc \theta }}} {\displaystyle PI=1-e^{-TI\times t}=1-e^{-0,015\times 5}=1-0,93=0,072\Rightarrow 7,2\%} {\displaystyle E_{em}={\frac {1}{2}}\int _{\mathbb {R} ^{3}}\left(\varepsilon _{0}\mathbf {E} ^{2}+{\frac {\mathbf {B} ^{2}}{\mu _{0}}}\right)\ dV} {\displaystyle \Pi \cdot r^{2}\cdot h} {\displaystyle y={\frac {-2}{-2}}=1\,} {\displaystyle {\begin{pmatrix}5&-1&11&6&3\\3&4&2&2&8\\2&1&3&-1&6\\1&3&-1&-2&7\\\end{pmatrix}}} {\displaystyle \left(1+{\frac {0,1}{12}}\right)^{12}} {\displaystyle {\dfrac {6\cdot 1}{1}}+{\dfrac {6\cdot 2}{3}}-{\dfrac {6x}{3}}-{\dfrac {6x}{2}}+{\dfrac {6\cdot 3}{2}}} {\displaystyle z_{1}=x\ } {\displaystyle \lim _{x\to a,x<a}f(x)=l,\!} {\displaystyle PT=5\times 36=180\,{\textit {persones-mes}}} {\displaystyle 0=0\cdot 2\cdot 3^{2}=0\cdot 7^{3}\cdot 11=0\cdot 5^{5}\cdot 13\cdots } {\displaystyle \alpha +\beta +\gamma =180^{\circ }=\pi ~{\mbox{radiants}}\ } {\displaystyle PT=\left(N_{I}-{\frac {1}{2}}\times d\right)\times t} {\displaystyle 8+8-8=8\ } {\displaystyle ({\overline {x}}-k\sigma ,\,{\overline {x}}+k\sigma )} {\displaystyle {\sqrt {9}}+9:9=4\ } {\displaystyle (a+b)\cdot (a-b)=a\cdot a-a\cdot b+b\cdot a-b\cdot b=a^{2}-b^{2}} {\displaystyle s=p_{1}p_{2}\ldots p_{m}=d\cdot p_{1}q_{2}\ldots q_{m}+r\cdot q_{2}\ldots q_{m}} {\displaystyle \left\{{\begin{array}{rcl}3x+5y&=&-14\\-x+4y&=&16\end{array}}\right.} {\displaystyle x\in } {\displaystyle \mathbf {f} ={\frac {\omega }{2\cdot \pi }}} {\displaystyle {\begin{aligned}x&=\cos(at)^{i}-\cos(bt)^{j}\sin(ct)^{k}\\y&=\sin(dt)^{l}-\sin(et)^{n}\cos(ft)^{m}\end{aligned}}(k=0,m=0)} {\displaystyle PA=1-e^{-TI\,\times \,\vartriangle t}=1-e^{-0,2535\times 3}=1-e^{-0,7604}=1-0,4675=53,25\%} {\displaystyle 6+4-2x-3x+9} {\displaystyle {{\sqrt {1+\tan ^{2}\theta }} \over \tan \theta }} {\displaystyle RR={\frac {a/n_{E+}}{c/n_{E-}}}={\frac {a/(a+b)}{c/(c+d)}}\simeq {\frac {a/b}{c/d}}=OR} {\displaystyle TI~=~8,9~{\frac {\textstyle Casos~incidents}{\textstyle 100~persones\times semestre}}~\times ~{\frac {\textstyle 2~semestres}{\textstyle 1~any}}~=~17,8~{\frac {\textstyle Casos~incidents}{\textstyle 100~persones\times any}}} {\displaystyle \ln \left(x\right)=\log _{e}\left(x\right)} {\displaystyle N_{F}=N_{I}\times e^{[-TI\times t]}} {\displaystyle {\frac {1}{\sqrt {\csc ^{2}\theta -1}}}} {\displaystyle {\begin{aligned}x&=\cos(at)-\cos(bt)\\y&=\sin(dt)-\sin(et)^{2}\cos(ft)\end{aligned}}} {\displaystyle {{\mbox{v}}_{1} \over {\mbox{v}}_{2}}={\sqrt {M_{2} \over M_{1}}}} {\displaystyle {\frac {a/b}{c/d}}={\frac {ad}{bc}}} {\displaystyle 4\cdot a} {\displaystyle {\begin{matrix}A&\longrightarrow &B\longrightarrow &C\\X&\longrightarrow &Z\longrightarrow &Y\end{matrix}}} {\displaystyle \mathbf {x} =\mathbf {x_{0}} +\mathbf {v} \cdot \mathbf {t} } {\displaystyle {\vec {u}}+{\vec {v}}} {\displaystyle TI={\frac {\displaystyle Nombre\,infeccions}{\displaystyle \left({\begin{array}{c}{Cens\,diari}\\{mitj{\grave {a}}\,\,de}\\malalts\end{array}}\right){\times \left({\begin{array}{c}{Nombre}\\{dies}\\per{\acute {i}}ode\end{array}}\right)}}}} {\displaystyle 6x^{4}-2X^{3}+11x^{2}-11x+7} {\displaystyle {\begin{aligned}{a}'^{2}+{b}'^{2}&=\left({\frac {a}{M\left(z\right)}}\right)^{2}+\left({\frac {b}{M\left(z\right)}}\right)^{2}\\&={\frac {a^{2}+b^{2}}{M\left(z\right)^{2}}}\\\end{aligned}}} {\displaystyle R_{1}^{1}(\rho )=\rho } {\displaystyle ax+b=0\,} {\displaystyle (a+b)^{2}} {\displaystyle \log _{x}\left({\frac {a}{b}}\right)=\log _{x}\left(a\right)-\log _{x}\left(b\right)} {\displaystyle {\sqrt[{3}]{2}}\cdot {\sqrt[{5}]{5}}={\sqrt[{15}]{2^{5}}}\cdot {\sqrt[{15}]{5^{3}}}={\sqrt[{15}]{2^{5}\cdot 5^{3}}}} {\displaystyle 1} {\displaystyle N_{t}=N_{0}\ \cdot {\text{exp}}\,(-\lambda \cdot t)\,\!} {\displaystyle \left\{{\begin{matrix}x=5-2y\\x={\frac {13-4y}{3}}\end{matrix}}\right.} {\displaystyle {\frac {2}{3}}+{\frac {5}{3}}={\frac {7}{3}}} {\displaystyle 6\,} {\displaystyle \mathbf {l} } {\displaystyle ^{2+}} {\displaystyle 3^{3-3}=1\ } {\displaystyle Min\left[\left|g\left(x\right)\right|\right]} {\displaystyle x={\frac {-17-3}{2}}=-10} {\displaystyle y=y_{0}+v_{0}t-{\frac {9,8t^{2}}{2}}} {\displaystyle E=\{1,2,3,4,5,6,7,8\}} {\displaystyle P(A_{i}/B)={\frac {P(A_{i}).P(B/A_{i})}{\sum _{i=1}^{n}P(A_{i}).P(B/A_{i})}}} {\displaystyle \omega =\arccos {\frac {\left\langle {\overset {\to }{\mathop {u} }}\,,{\overset {\to }{\mathop {v} }}\,\right\rangle }{{\bmod {\left({\overset {\to }{\mathop {u} }}\,\right)}}\cdot {\bmod {\left({\overset {\to }{\mathop {v} }}\,\right)}}}}} {\displaystyle b^{2}-4a\left(c+C\right)=0} {\displaystyle {\frac {10}{21}}+{\frac {4}{21}}=} {\displaystyle ={\frac {-13\pm 13}{-2}}} {\displaystyle {\begin{aligned}&\left\langle \left(\lambda {\overset {\to }{\mathop {u} }}\,+\mu {\overset {\to }{\mathop {v} }}\,\right),{\overset {\to }{\mathop {w} }}\,\right\rangle =\lambda \left\langle {\overset {\to }{\mathop {u} }}\,,{\overset {\to }{\mathop {w} }}\,\right\rangle +\mu \left\langle {\overset {\to }{\mathop {v} }}\,,{\overset {\to }{\mathop {w} }}\,\right\rangle \\&\left\langle {\overset {\to }{\mathop {u} }}\,,\left(\lambda {\overset {\to }{\mathop {v} }}\,+\mu {\overset {\to }{\mathop {w} }}\,\right)\right\rangle =\lambda \left\langle {\overset {\to }{\mathop {u} }}\,,{\overset {\to }{\mathop {v} }}\,\right\rangle +\mu \left\langle {\overset {\to }{\mathop {v} }}\,,{\overset {\to }{\mathop {w} }}\,\right\rangle \\&\left\langle {\overset {\to }{\mathop {u} }}\,,{\overset {\to }{\mathop {u} }}\,\right\rangle \geq 0\\&\left\langle {\overset {\to }{\mathop {u} }}\,,{\overset {\to }{\mathop {u} }}\,\right\rangle =0\Leftrightarrow {\overset {\to }{\mathop {u} }}\,={\overset {\to }{\mathop {0} }}\,\\\end{aligned}}} {\displaystyle PI=1-e^{-TI\,\times \,\vartriangle t}} {\displaystyle 5 \over 4} {\displaystyle {\begin{aligned}\left(D\left({{f}^{-1}}\right)\circ f\right)\cdot D\left(f\right)&=1\\D\left({{f}^{-1}}\right)\circ f&={\frac {1}{D\left(f\right)}}\\\end{aligned}}} {\displaystyle 2\cdot \pi \cdot R\cdot A} {\displaystyle TI_{1}={\frac {a}{PT_{1}}}} {\displaystyle \{2,4,6\}} {\displaystyle \mathbf {v_{l}} =\omega \cdot \mathbf {r} } {\displaystyle L{\acute {i}}mit~superior~=~RR\times e^{+1,96\times EE(ln(RR))}~=~1,941\times e^{+1,96\times 0,250}~=~3,168} {\displaystyle -16} {\displaystyle c} {\displaystyle L{\acute {i}}mit~inferior~=~OR\times e^{-1,96\times EE(ln(OR))}~=~2,013\times e^{-1,96\times 0,262}~=~1,203} {\displaystyle \left\{{\begin{array}{c}12x+6y=1\\-3x+4y=-3\end{array}}\right.} {\displaystyle {\frac {2}{3}}+{\frac {5}{3}}=} {\displaystyle {\mathcal {B}}_{i}^{j}={\mathcal {B}}\backslash \left\{e_{j}\right\}\cup \left\{\lambda _{i}^{j}e_{j}\right\}} {\displaystyle 5\cdot 1102.5\div 100=55.125} {\displaystyle {\begin{aligned}&\sin \left(\pi -\theta \right)=-\sin \left(\theta \right)\\&\cos \left(\pi -\theta \right)=\cos \left(\theta \right)\\\end{aligned}}} {\displaystyle \log _{46.656}\left({\text{2}}{\text{.986}}{\text{.500}}{\text{.000}}{\text{.000}}{\text{.000}}{\text{.000}}{\text{.000}}{\text{.000}}\right)\approx 5,242} {\displaystyle {1 \over \sin \theta }} {\displaystyle \cot(2\theta )={\frac {\cot ^{2}\theta -1}{2\cot \theta }}={\frac {\cot \theta -\tan \theta }{2}}\,} {\displaystyle A=\{2,4,6\}} {\displaystyle Prevalen{\text{ç}}a={\frac {\displaystyle Casos\,prevalents}{\displaystyle Persones\,en\,risc\,a\,la\,poblaci{\acute {o}}}}} {\displaystyle {\color {green}5}} {\displaystyle P(A/B)={\frac {P(A\cap B)}{P(B)}}} {\displaystyle {\begin{array}{l}\left({y=1}\right)\to \left({y=0}\right)\\\left({y=x}\right)\to \left({y=1}\right)\\\left({y=x^{2}}\right)\to \left({y=2x}\right)\\{\rm {}}\\\end{array}}} {\displaystyle H(x)=\left\{{\begin{matrix}0&si&x<0\\1&si&x>0\end{matrix}}\right.} {\displaystyle x={\frac {-17+3}{2}}=-7} {\displaystyle {\color {red}6}} {\displaystyle 4-2+1-2=1} {\displaystyle P(t)=(t-t)Q(t)+r=0\cdot Q(t)+r=r\,\!} {\displaystyle 12\,} {\displaystyle -6b=-8} {\displaystyle \{B\}} {\displaystyle \mathbf {x} =\mathbf {x} _{0}+\mathbf {A} \cdot \sin(\phi _{0}+\omega \cdot \mathbf {t} )} {\displaystyle 2^{3}=8} {\displaystyle \emptyset =\{\}} {\displaystyle 255+280+544=1079~kcal} {\displaystyle u_{1}={\begin{pmatrix}5\\3\\2\\1\\\end{pmatrix}}\,,\quad u_{2}={\begin{pmatrix}-1\\4\\1\\3\\\end{pmatrix}}\,,\quad u_{3}={\begin{pmatrix}11\\2\\3\\-1\\\end{pmatrix}}\,,\quad u_{4}={\begin{pmatrix}6\\2\\-1\\-2\\\end{pmatrix}}\,,\quad u_{5}={\begin{pmatrix}3\\8\\6\\7\\\end{pmatrix}}} {\displaystyle PRA_{Pob}={\frac {(nombre\,de\,casos\,incidents\,en\,la\,poblaci{\grave {o}}\,\,atribuibles\,exposici{\grave {o}})}{(nombre\,de\,casos\,incidents\,en\,la\,poblaci{\grave {o}})}}={\frac {a_{1}}{m_{1}}}} {\displaystyle \mathbf {x} =\mathbf {v_{0x}} \cdot \mathbf {t} } {\displaystyle \{1,2,4\}} {\displaystyle {\begin{aligned}P\left(x\right)\cdot Q\left(x\right)&=\left(3+2x\right)\cdot \left(x+5x^{2}\right)\\&=3\cdot \left(x+5x^{2}\right)+2x\cdot \left(x+5x^{2}\right)\\&=\left(3x+3\cdot 5x^{2}\right)+\left(2x\cdot x+2x\cdot 5x^{2}\right)\\&=\left(3x+15x^{2}\right)+\left(2x^{2}+10x^{3}\right)\\&=3x+\left(15x^{2}+2x^{2}\right)+10x^{3}\\&=3x+\left(15+2\right)x^{2}+10x^{3}\\&=3x+17x^{2}+10x^{3}\end{aligned}}} {\displaystyle TI_{E-}={\frac {\textstyle c}{\textstyle PT_{E-}}}} {\displaystyle 7+7:7=8\ } {\displaystyle f\left(x\right)={\sqrt[{n}]{P\left(x\right)}}} {\displaystyle \{1,2\}} {\displaystyle A=\{1,2\}} {\displaystyle -\int _{N_{0}}^{N_{t}}{\frac {dN}{N}}=\lambda \int _{0}^{t}dt} {\displaystyle x^{2}+4x+4\,} {\displaystyle {\frac {\textstyle 72}{\textstyle 2.114}}=0,034} {\displaystyle {\frac {1}{6}}=0.1666\ldots } {\displaystyle (7x+1)^{2}} {\displaystyle z_{0}} {\displaystyle {\underset {n\to \infty }{\mathop {\lim } }}\,\left(1+{\frac {k}{n}}\right)^{n}=e^{k}} {\displaystyle {\frac {\sum _{i=1}^{n}(x_{i}-{\overline {x}})}{n}}={\frac {\sum _{i=1}^{n}x_{i}}{n}}-{\frac {\sum _{i=1}^{n}{\overline {x}}}{n}}={\overline {x}}-{\overline {x}}=0} {\displaystyle I_{E+}=1,88\times I_{E-}} {\displaystyle {\begin{aligned}&P\left(x\right)=3x^{2}+2x+5\\&Q\left(x\right)=x^{3}+4\\\end{aligned}}} {\displaystyle c^{2}} {\displaystyle (0,{+}\infty )} {\displaystyle t~=~{\frac {\displaystyle m_{1}-m_{2}}{\displaystyle {\sqrt {{\frac {\displaystyle s^{2}}{n_{1}}}+{\frac {\displaystyle s^{2}}{n_{2}}}}}}}} {\displaystyle Cens={\frac {100\,ingressos\times 4\,dies}{30,5\,dies}}=13,1\,ingressos} {\displaystyle Taxa\,incid{\grave {e}}ncia={\frac {\textstyle d}{\textstyle {\frac {N_{F}+N_{I}}{2}}\times t}}} {\displaystyle x^{2}+20x+100=x^{2}+10x+25+x^{2}\ } {\displaystyle a^{\log _{a}\left(x\right)}=x} {\displaystyle a^{-n}={\frac {1}{a^{n}}}} {\displaystyle z+{z}'={{z}'}'\Leftrightarrow {{z}'}'-z={z}'} {\displaystyle (a\cdot b\cdot c)^{n}=a^{n}\cdot b^{n}\cdot c^{n}} {\displaystyle \mathbf {a} =\mathbf {r} \cdot \cos \mathbf {\phi } } {\displaystyle ({\overline {x}}-2\sigma ,\,{\overline {x}}+2\sigma )} {\displaystyle A\cap C} {\displaystyle {\frac {1}{2}}} {\displaystyle z_{10}=3x^{2}y-y^{3}} l/WM`gmuV18y%.Q?kro3) 'DTcuvхǔ}G{ j&&y/<tpwy [o( />EZ{R˥(v}>Y]n{5| vU ߒĝeM*=]GIX+v|;%u  g {5 ; O |_ g J X , < C b ,o r { ô L p  u " [H X n t } f V - )* F HR _ @ E n   o< xo At ҅ ,  B-HZQ`לm t>hה8&*bFx`7p}:l%/?4I<\vq^U.GXXsBPC`81$DUgKsJt3Wn] Z"5ћCZ :`h$}6V M^&qtL 0)%58+:q '3ryѯ_lqX9i-5ab}N&r -Xlu^? *.CDV]~"!:Q\p~ %@D` 4% {\displaystyle {\begin{aligned}&{\frac {9}{16}}y^{2}+{\frac {16}{16}}y^{2}=25\\&{\frac {9+16}{16}}y^{2}=25\\&{\frac {25}{16}}y^{2}=25\\&25y^{2}=16\times 25\\&y^{2}={\frac {16\times 25}{25}}\\&y^{2}=16\\&y=\pm 4\\\end{aligned}}} {\displaystyle \left\{1,2,3,4,5,6,7,8,9\right\}} {\displaystyle P(x)=(x-1)(x+1)(x+2)\,\!} {\displaystyle r_{2}\,} {\displaystyle Y^{\ast }=\ln Y} {\displaystyle {\frac {\textstyle 59}{\textstyle 1.167}}=0,051} {\displaystyle \left\{2,1,1,0,0,1,1,1,24\right\}} {\displaystyle \{3,5,6\}} {\displaystyle \tan(2\theta )={\frac {2\tan \theta }{1-\tan ^{2}\theta }}={\frac {2}{\cot \theta -\tan \theta }}\,} {\displaystyle m_{1}=a+c=a_{1}+a_{0}+c} {\displaystyle {\begin{matrix}a_{8}\end{matrix}}} {\displaystyle {\begin{aligned}&x^{2}={\frac {-c}{a}}\\&{\sqrt {x^{2}}}={\sqrt {\frac {-c}{a}}}\\&x=\pm {\sqrt {\frac {-c}{a}}}\\\end{aligned}}} {\displaystyle 666=3\ } {\displaystyle Persones\,en\,risc={\frac {N_{I}+N_{F}}{2}}} {\displaystyle {}_{\mathbf {+1} }^{\mathbf {0} }\mathbf {e} } {\displaystyle \int {\frac {dx}{x}}=\ln x} {\displaystyle {\sqrt {\left(x_{0}-{\frac {m}{m^{2}-1}}\cdot \left(y_{0}-{\frac {1}{m}}\cdot x_{0}-b\right)\right)^{2}+\left(y_{0}-\left(m\cdot {\frac {m\cdot y_{0}-x_{0}-m\cdot b}{m^{2}-1}}+b\right)\right)^{2}}}} {\displaystyle N_{F}} {\displaystyle z_{5}=2xy\ } {\displaystyle f(2)=+8} {\displaystyle {\begin{aligned}&b={\frac {y_{1}\cdot x_{2}-y{}_{2}\cdot x_{1}}{x_{2}-x_{1}}}\\&m={\frac {y{}_{2}-y_{1}}{x_{2}-x_{1}}}\\\end{aligned}}} {\displaystyle {\frac {V_{1}}{V_{2}}}={\frac {n_{1}}{n_{2}}}} {\displaystyle Percentatge\,de\,risc\,atribu{\ddot {i}}be\,en\,exposats\,(PRA_{Exp})={\frac {TI_{1}-TI_{0}}{TI_{1}}}} {\displaystyle P\left(x_{0}\right)=a_{0}+a_{1}x_{0}+a_{2}x_{0}^{2}+\ldots +a_{n}x_{0}^{n}} {\displaystyle {f}'\left(x\right)=st\left|{\frac {1}{x}}\cdot {{\log }_{a}}{{\left(1+{\frac {1}{K}}\right)}^{K}}\right|} {\displaystyle {\frac {1}{n}}\cdot {\frac {a}{b}}={\frac {a}{n\cdot b}}} {\displaystyle {\frac {\textstyle 24}{\textstyle 3280}}=0,007} {\displaystyle 1000+50\cdot 4=1200} {\displaystyle \{1,5,6\}} {\displaystyle {}_{\mathbf {43} }^{\mathbf {99m} }\mathbf {Tc} } {\displaystyle \left(a^{b}\right)\cdot \left(a^{-c}\right)=a^{\left(b+(-c)\right)}=a^{\left(b-c\right)}} {\displaystyle a_{1}/a} {\displaystyle {\begin{aligned}\log _{x}\left({\sqrt[{b}]{a}}\right)&=\log _{x}\left({\sqrt[{b}]{x^{y}}}\right)\\&=\log _{x}\left(x^{{y}/{b}\;}\right)\\&={\frac {y}{b}}\\&={\frac {\log _{x}\left(a\right)}{b}}\end{aligned}}} {\displaystyle r^{n-1}\,} {\displaystyle {\frac {persones}{any}}} {\displaystyle -x^{3}+3x^{2}-7x+1} {\displaystyle S_{n}} {\displaystyle y=-6} {\displaystyle 2+3*7} {\displaystyle {\begin{aligned}{{\left(x+\varepsilon \right)}^{n}}&=\left({\begin{matrix}n\\0\\\end{matrix}}\right){{x}^{n}}+\left({\begin{matrix}n\\1\\\end{matrix}}\right){{x}^{n-1}}\cdot \varepsilon +\left({\begin{matrix}n\\2\\\end{matrix}}\right){{x}^{n-2}}\cdot {{\varepsilon }^{2}}+\ldots \left({\begin{matrix}n\\n\\\end{matrix}}\right)\varepsilon \\&={{x}^{n}}+n\cdot {{x}^{n-1}}\cdot \varepsilon +{{\varepsilon }^{2}}\cdot \left[\left({\begin{matrix}n\\2\\\end{matrix}}\right){{x}^{n-2}}+\ldots \left({\begin{matrix}n\\n\\\end{matrix}}\right){{\varepsilon }^{n-2}}\right]\\\end{aligned}}} {\displaystyle d \over c} {\displaystyle \bigtriangleup \%={\frac {I_{1}-I_{0}}{I_{0}}}\times 100=\left({\frac {I_{1}}{I_{0}}}-1\right)\times 100=(RR-1)\times 100} {\displaystyle {\frac {\sqrt {n+1}}{n!{\sqrt {2^{n}}}}}a^{n}} {\displaystyle (x-a)(x-b)(x-c)...} {\displaystyle {\frac {a-b}{a+b}}={\frac {2\sin \left({\frac {\alpha -\beta }{2}}\right)\cos \left({\frac {\alpha +\beta }{2}}\right)}{2\sin \left({\frac {\alpha +\beta }{2}}\right)\cos \left({\frac {\alpha -\beta }{2}}\right)}}={{\tan {\alpha -\beta \over 2}} \over {\tan {\alpha +\beta \over 2}}}.} {\displaystyle {\begin{aligned}&f\left(x\right)=3x^{2}+2x+3\\&g\left(x\right)=x^{2}-2x\\\end{aligned}}} {\displaystyle {\frac {V_{1}}{T_{1}}}={\frac {V_{2}}{T_{2}}}\qquad \mathrm {o} \qquad {\frac {V_{2}}{V_{1}}}={\frac {T_{2}}{T_{1}}}\qquad \mathrm {o} \qquad V_{1}T_{2}=V_{2}T_{1}} {\displaystyle b=1} {\displaystyle (t-1)^{n}+(-1)^{n}(t-1)\ } {\displaystyle \Omega -A} {\displaystyle {\begin{aligned}D\left(f\right)=st\left|{\frac {f\left(x+\varepsilon \right)-f\left(x\right)}{\varepsilon }}\right|&\Rightarrow D\left(f\right)+\delta ={\frac {f\left(x+\varepsilon \right)-f\left(x\right)}{\varepsilon }}\\&\Rightarrow \varepsilon \cdot D\left(f\right)+\varepsilon \cdot \delta =f\left(x+\varepsilon \right)-f\left(x\right)\\&\Rightarrow f\left(x+\varepsilon \right)=f\left(x\right)+\varepsilon \cdot D\left(f\right)+\varepsilon \cdot \delta \\\end{aligned}}} {\displaystyle a_{n}=a_{1}+(n-1)d} {\displaystyle {\begin{aligned}&x_{1}=12+\varepsilon _{1}\quad \varepsilon _{1}=0,4\\&x_{2}=12+\varepsilon _{2}\quad \varepsilon _{1}=-0,4\\\end{aligned}}} {\displaystyle \{4,6\}} {\displaystyle {\dfrac {x}{3}}-{\dfrac {4}{2}}+{\dfrac {x}{2}}} {\displaystyle 4x+3\cdot (-2)=2} {\displaystyle A=\pi {\cdot }r^{2}} {\displaystyle n} {\displaystyle h={\frac {L^{2}}{f\cdot c}}} {\displaystyle Letalitat={\frac {Nombre\,\ de\,\ defuncions\,\ per\,\ malatia\,\ determinada\,\ en\,\ un\,\ per{\acute {i}}ode}{Nombre\,d'individus\,amb\,la\,malaltia\,vius\,a\,l'inici}}} {\displaystyle x={\frac {-13\pm {\sqrt {13^{2}-4\cdot (-1)\cdot 0}}}{2\cdot (-1)}}\ } {\displaystyle {\frac {AQ}{OQ}}=\sin \alpha \,} {\displaystyle {}_{\mathbf {26} }^{\mathbf {55} }\mathbf {Fe} } {\displaystyle {\begin{aligned}x&=\cos(at)^{2}-\cos(bt)^{2}\\y&=\sin(dt)^{2}-\sin(et)^{2}\end{aligned}}} {\displaystyle {\vec {a}}={\frac {\Delta {\vec {v}}}{\Delta t}}} {\displaystyle -{\dfrac {4-2x}{3}}={\dfrac {-4+2x}{3}}=-{\dfrac {4}{3}}+{\dfrac {2x}{3}}} {\displaystyle -8} {\displaystyle \left\{{\begin{array}{c}2x+3y=13\\-4x+y=-5\end{array}}\right.} {\displaystyle OR={\frac {\displaystyle OE_{Ca}}{\displaystyle OE_{Co}}}} {\displaystyle \{1,3,6\}} {\displaystyle {\begin{pmatrix}Proporci{\acute {o}}\\incid{\grave {e}}ncia\end{pmatrix}}={\frac {\begin{pmatrix}Nombre~de~casos~nous~de~malaltia\\que~apareixen~en~una~poblaci{\acute {o}}\\durant~el~per{\acute {i}}ode~d'estudi\end{pmatrix}}{\begin{pmatrix}Nombre~de~persones~en~risc~de~desenvolupar~la~malaltia\\a~l'inici~d'aquest~per{\acute {i}}ode~de~temps\end{pmatrix}}}} {\displaystyle f(x)>0} {\displaystyle \scriptstyle \pi /2} {\displaystyle a_{n}=a_{n-1}+d=a_{1}+(n-1)d} {\displaystyle {\begin{aligned}{f}'\left(x\right)&=st\left|{\frac {{{x}^{n}}+n\cdot {{x}^{n-1}}\cdot \varepsilon +{{\varepsilon }^{2}}\cdot \left[\left({\begin{matrix}n\\2\\\end{matrix}}\right){{x}^{n-2}}+\ldots \left({\begin{matrix}n\\n\\\end{matrix}}\right){{\varepsilon }^{n-2}}\right]-{{x}^{n}}}{\varepsilon }}\right|\\&=st\left|{\frac {n\cdot {{x}^{n-1}}\cdot \varepsilon +{{\varepsilon }^{2}}\cdot \left[\left({\begin{matrix}n\\2\\\end{matrix}}\right){{x}^{n-2}}+\ldots \left({\begin{matrix}n\\n\\\end{matrix}}\right){{\varepsilon }^{n-2}}\right]}{\varepsilon }}\right|\\&=st\left|n\cdot {{x}^{n-1}}+\varepsilon \cdot \left[\left({\begin{matrix}n\\2\\\end{matrix}}\right){{x}^{n-2}}+\ldots \left({\begin{matrix}n\\n\\\end{matrix}}\right){{\varepsilon }^{n-2}}\right]\right|\\&=n\cdot {{x}^{n-1}}\\\end{aligned}}} {\displaystyle {\begin{aligned}&{x}'_{A}\cdot {x}'_{B}+{y}'_{A}\cdot {y}'_{B}=\left(x_{A}\cos \alpha +y_{A}\sin \alpha \right)\cdot \left(x_{B}\cos \alpha +y_{B}\sin \alpha \right)+\left(-x_{A}\sin \alpha +y_{A}\cos \alpha \right)\cdot \left(-x_{B}\sin \alpha +y_{B}\cos \alpha \right)\\&=x_{A}\cos \alpha \cdot x_{B}\cos \alpha +x_{A}\cos \alpha \cdot y_{B}\sin \alpha +y_{A}\sin \alpha \cdot x_{B}\cos \alpha +y_{A}\sin \alpha \cdot y_{B}\sin \alpha +\left(-x_{A}\sin \alpha \right)\cdot \left(-x_{B}\sin \alpha \right)+\left(-x_{A}\sin \alpha \right)\cdot y_{B}\cos \alpha +y_{A}\cos \alpha \cdot \left(-x_{B}\sin \alpha \right)+y_{A}\cos \alpha \cdot y_{B}\cos \alpha \\&=x_{A}\cdot x_{B}\cos ^{2}\alpha +x_{A}\cdot y_{B}\cos \alpha \sin \alpha +y_{A}\cdot x_{B}\cos \alpha \sin \alpha +y_{A}\cdot y_{B}\sin ^{2}\alpha +x_{A}\cdot x_{B}\sin ^{2}\alpha -x_{A}\cdot y_{B}\cos \alpha \sin \alpha -y_{A}\cdot x_{B}\cos \alpha \sin \alpha +y_{A}\cdot y_{B}\cos ^{2}\alpha \\&=x_{A}\cdot x_{B}\cos ^{2}\alpha +y_{A}\cdot y_{B}\sin ^{2}\alpha +x_{A}\cdot x_{B}\sin ^{2}\alpha +y_{A}\cdot y_{B}\cos ^{2}\alpha \\&=x_{A}\cdot x_{B}\left(\cos ^{2}\alpha +\sin ^{2}\alpha \right)+y_{A}\cdot y_{B}\left(\sin ^{2}\alpha +\cos ^{2}\alpha \right)\\&=x_{A}\cdot x_{B}+y_{A}\cdot y_{B}\\\end{aligned}}} {\displaystyle p_{exp}} {\displaystyle {\begin{aligned}f\left(x\right)&={{x}^{r}}\\&={{e}^{r\cdot \ln \left(x\right)}}\\&={{e}^{x}}\circ r\cdot \ln \left(x\right)\\\end{aligned}}} {\displaystyle d=\omega \cdot \mathbf {t\cdot r} } {\displaystyle {\begin{matrix}a_{4}\end{matrix}}} {\displaystyle {\frac {\sqrt[{n}]{a}}{\sqrt[{n}]{b}}}={\sqrt[{n}]{\frac {a}{b}}}={\sqrt[{10}]{\frac {16^{2}}{2^{5}}}}={\sqrt[{10}]{2^{8}\div 2^{5}}}={\sqrt[{10}]{2^{3}}}} {\displaystyle l\,\!} {\displaystyle OR={\frac {Oportunitat\,d'incid{\grave {e}}ncia\,en\,exposats}{Oportunitat\,d'incid{\grave {e}}ncia\,en\,no\,exposats}}={\frac {OI_{E+}}{OI_{E-}}}={\frac {\frac {\textstyle a}{\textstyle b}}{\frac {\textstyle c}{\textstyle d}}}} {\displaystyle \{1,2,3,4\}} {\displaystyle PI=1-{\frac {\textstyle N_{F}}{\textstyle N_{I}}}=1-e^{[-TI\times t]}} {\displaystyle {\frac {1}{8}}} {\displaystyle G={n}{Pi^{2}}{D^{2} \over L^{2}}} {\displaystyle {\begin{aligned}&ax^{2}+bx+c=0\\&ax^{2}+bx+c-c=0-c\\&ax^{2}+bx=-c\\&{\frac {1}{a}}\cdot \left(ax^{2}+bx\right)={\frac {1}{a}}\left(-c\right)\\&x^{2}+{\frac {b}{a}}x={\frac {-c}{a}}\\\end{aligned}}} {\displaystyle {\mbox{kg}}\cdot {\mbox{m}}^{-2}={\mbox{kg}}/{\mbox{m}}^{2}} {\displaystyle a={\sqrt {b^{2}-c^{2}\sin ^{2}\beta }}+c\cos \beta } {\displaystyle S(x)=1\,\!} {\displaystyle {\frac {1}{\csc \theta }}} {\displaystyle r\cdot q_{2}\ldots q_{m}} {\displaystyle \csc \theta \ } {\displaystyle \mathbf {v_{f}} ^{2}-\mathbf {v_{o}} ^{2}=2\cdot \mathbf {g} \cdot \Delta \mathbf {h} ^{2}} {\displaystyle {\begin{matrix}m\end{matrix}}} {\displaystyle 6(x+1)=10(x-3)} {\displaystyle ({\overline {x}}-\sigma ,\,{\overline {x}}+\sigma )} {\displaystyle \Omega =\{} {\displaystyle {\begin{pmatrix}1&0&2&0&2\\0&1&-1&0&1\\0&0&0&1&-1\\0&0&0&0&0\\\end{pmatrix}}} {\displaystyle a_{1}=0,246\times 1.287=317} {\displaystyle {\begin{aligned}x&=\cos(at)^{3}-\cos(bt)^{3}\\y&=\sin(dt)^{3}-\sin(et)^{3}\end{aligned}}} {\displaystyle {\frac {1}{3}}} {\displaystyle \mathbb {R} -\left\{0,2\right\}} {\displaystyle {\color {red}\times }} {\displaystyle {\begin{aligned}&f\left({\frac {-b}{2a}}+t\right)=a\left({\frac {-b}{2a}}+t\right)^{2}+b\left({\frac {-b}{2a}}+t\right)+c\\&=a\left(\left({\frac {-b}{2a}}\right)^{2}+2\left({\frac {-b}{2a}}\right)t+t^{2}\right)+{\frac {-b^{2}}{2a}}+bt+c\\&=a\left({\frac {b^{2}}{4a^{2}}}-{\frac {b}{a}}t+t^{2}\right)+{\frac {-b^{2}}{2a}}+bt+c\\&={\frac {b^{2}}{4a}}-bt+at^{2}+{\frac {-b^{2}}{2a}}+bt+c\\&=at^{2}+{\frac {-b^{2}}{4a}}+c\\\end{aligned}}} {\displaystyle {\frac {\textstyle 0,22}{\textstyle 0,27}}=0,81} {\displaystyle m_{1}} {\displaystyle {\frac {5}{11}}-{\frac {3}{7}}={\frac {5\times 7-3\times 11}{11\times 7}}={\frac {35-33}{77}}={\frac {2}{77}}\Rightarrow {\frac {5}{11}}\geq {\frac {3}{7}}} {\displaystyle {\sqrt[{3}]{2}}\cdot {\sqrt[{3}]{4}}} {\displaystyle \times } {\displaystyle B\cup C} {\displaystyle (N_{I}-d=N_{F})} {\displaystyle \left(a+{a}'\right)+\left(b+{b}'\right)\cdot i=\left({{a}'}'+{{b}'}'\cdot i\right)\Leftrightarrow \left({{a}'}'+{{b}'}'\cdot i\right)-\left(a+b\cdot i\right)=\left({a}'+{b}'\cdot i\right)} {\displaystyle OR={\frac {\infty }{0,05}}=\infty } {\displaystyle 2*10=20} {\displaystyle x^{2}+16=y^{2}\,} {\displaystyle 0^{3}-2\cdot 0^{2}+0=0} {\displaystyle {\frac {3x^{2}+2x+5}{x^{3}+4}}} {\displaystyle d={\frac {a_{9}-a_{5}}{4}}} {\displaystyle d^{2}={\frac {b^{2}}{4a^{2}}}} {\displaystyle \qquad d_{min}\approx {\frac {1}{{\frac {1}{D}}+{\frac {1}{h}}}}\qquad d_{max}\approx {\frac {1}{{\frac {1}{D}}-{\frac {1}{h}}}}} {\displaystyle OQ=\cos \beta \,} {\displaystyle x={\frac {-b\pm {\sqrt {b^{2}-4ac}}}{2a}}\ } {\displaystyle M\,\!} {\displaystyle x=-2} {\displaystyle 46.656=\left(1+{\frac {30}{6}}\right)^{6}} {\displaystyle {\frac {2}{6}}+{\frac {1}{6}}=} {\displaystyle A^{3}\,} {\displaystyle {\underset {\mathrm {\Delta } t\rightarrow 0}{\lim }}{\frac {{N}_{t+\mathrm {\Delta } t}-{N}_{t}}{\mathrm {\Delta } t}}} {\displaystyle \mathbf {f} } {\displaystyle {\underset {n\to \infty }{\mathop {\lim } }}\,\left(1+{\frac {0}{n}}\right)^{n}={\underset {n\to \infty }{\mathop {\lim } }}\,\left(1\right)^{n}=1,1,1,\ldots =1} {\displaystyle 9^{9-9}=1\ } {\displaystyle A\cup C} {\displaystyle {\begin{aligned}f\left(x\right)&=c\\{f}'\left(x\right)&=st\left|{\frac {f\left(x+\varepsilon \right)-f\left(x\right)}{\varepsilon }}\right|\\&=st\left|{\frac {c-c}{\varepsilon }}\right|\\&=st\left|{\frac {0}{\varepsilon }}\right|\\&=st\left|0\right|\\&=0\\\end{aligned}}} {\displaystyle \left\{{\begin{array}{c}3x+3y=-6\\3x+2y=0\end{array}}\right.} {\displaystyle 14x^{5}+4} {\displaystyle 2a=-18} {\displaystyle Taxa={\frac {20}{100\times 4}}=0,05\,infeccions\,per\,persona\,i\,dia} {\displaystyle \{1,3,4\}} {\displaystyle x={\frac {-1\pm {\sqrt {1^{2}-4\cdot 1\cdot 1}}}{2\cdot 1}}\ } {\displaystyle 10^{-2}} {\displaystyle {\dfrac {6}{4}}} {\displaystyle PT_{p}} {\displaystyle PI_{p}={\frac {m_{1}}{N}}} {\displaystyle {\begin{aligned}x&=a\cos(jt)\ +b\cos \left(kt\right)\\y&=a\sin(jt)\ -b\sin \left(kt\right)\\\end{aligned}}} {\displaystyle PT_{1}} {\displaystyle OP=TI\times durada\,malaltia} {\displaystyle PRA_{Exp}={\frac {TI_{1}-TI_{0}}{TI_{1}}}={\frac {\textstyle 0,024-0,008}{\textstyle 0,024}}=0,667} {\displaystyle \mu } {\displaystyle {\sqrt {\sqrt[{3}]{8\cdot 8}}}+{\sqrt[{3}]{8}}=4\ } {\displaystyle B-C=\{4\}} {\displaystyle \left\{{\begin{matrix}x^{2}+3x+1=y\\y^{2}+5y-70=0\\\end{matrix}}\right.} {\displaystyle x_{A}^{\prime }=\;x_{A}\,\cos {\alpha }+y_{A}\,\sin {\alpha }} {\displaystyle A=(x_{A},\;y_{A})} {\displaystyle \tan {\frac {\theta }{2}}=\csc \theta -\cot \theta .\,} {\displaystyle (b\cdot b\cdot b\cdot b\cdot ...)=b^{n}\ } {\displaystyle {\frac {r}{a}}={b}'-c'\cdot q} {\displaystyle a_{3}=a_{1}+d+d=a_{1}+2d} {\displaystyle \left\langle \left(\alpha _{u},\beta _{u}\right),\left(\alpha _{v},\beta _{v}\right)\right\rangle =\alpha _{u}\alpha _{v}+\beta _{u}\beta _{v}} {\displaystyle 555=8\ } {\displaystyle R_{2}^{2}(\rho )=\rho ^{2}} {\displaystyle L{\acute {i}}mit~inferior~=~RR\times e^{-1,96\times EE(ln(RR))}} {\displaystyle 23} {\displaystyle {\textit {TI}}={\frac {\textit {Velocitat}}{\left({\begin{array}{c}{\textit {Persones~en~risc}}\\{\textit {durant~l'estudi}}\end{array}}\right)}}={\frac {\frac {\textit {Casos~incidents}}{\textit {Temps}}}{\left({\begin{array}{c}{\textit {Persones~en~risc}}\\{\textit {durant~l'estudi}}\end{array}}\right)}}={\frac {\textit {Casos~incidents}}{\left({\begin{array}{c}{\textit {Persones~en~risc}}\\{\textit {durant~l'estudi}}\end{array}}\right)\times \left({\textit {Temps}}\right)}}} {\displaystyle {\mbox{IMC}}={\frac {\mbox{pes}}{{\mbox{estatura}}^{2}}}\,\!} {\displaystyle \Delta {\vec {\mathbf {x} }}} {\displaystyle E_{\rm {p,g}}=-G{{m_{1}m_{2}} \over {r}}} {\displaystyle {\underset {x\to 0}{\mathop {\lim } }}\,{\frac {3{{x}^{2}}+2x}{{{x}^{3}}+3x}}={\underset {n\to \infty }{\mathop {\lim } }}\,{\frac {3\cdot {{\varepsilon }_{n}}^{2}+2{{\varepsilon }_{n}}}{{{\varepsilon }_{n}}^{3}+3\cdot {{\varepsilon }_{n}}}}} {\displaystyle \left(a+b\cdot i\right)+\left(\left[-a\right]+\left[-b\right]\cdot i\right)=0+0\cdot i} {\displaystyle 3x^{5}+7+4x^{2}-6x} {\displaystyle {\frac {Nombre\,de\,morts\,de\,25-43\,anys\,en\,l'any}{Poblaci{\acute {a}}\,\ mitjana\,\ de\,25-34\,\ anys\,\ en\,\ l'any}}\times 100.000} {\displaystyle {\begin{aligned}3\left(x+2\right)&=3x+{\frac {2}{3}}\\3x+6&=3x+{\frac {2}{3}}\\\left(-3x\right)+3x+6&=\left(-3x\right)+3x+{\frac {2}{3}}\\6&={\frac {2}{3}}\\6+\left(-{\frac {2}{3}}\right)&={\frac {2}{3}}\left(-{\frac {2}{3}}\right)\\6-{\frac {2}{3}}&=0\\\left({\frac {1}{6-{\frac {2}{3}}}}\right)\cdot \left(6-{\frac {2}{3}}\right)&=\left({\frac {1}{6-{\frac {2}{3}}}}\right)\cdot 0\\1&=0\end{aligned}}} {\displaystyle 3!-3:3=5\ } {\displaystyle {\color {green}2}} {\displaystyle 1215.50625+60.7753125=1276.2815625} {\displaystyle \left\{{\begin{array}{c}3x+y=3\\-3x+6y=4\end{array}}\right.} {\displaystyle b^{2}-4ac=0\ } {\displaystyle f(x)<0} {\displaystyle PI_{0}={\frac {c}{n_{0}}}} {\displaystyle Ol} {\displaystyle f={{g}^{-1}}\,} {\displaystyle {\textit {Oportunitat\,\ de\,\ prevalen{\text{ç}}a}}={\frac {\textit {Prevalen{\text{ç}}a}}{\textit {1-Prevalen{\text{ç}}a}}}=TI\,\times \,durada\,malaltia} {\displaystyle -2a=-8} {\displaystyle {\begin{aligned}c\cos \left(\alpha -\beta \right)&=\cos \left(\alpha \right)\cos \left(-\beta \right)-\sin \left(\alpha \right)\sin \left(-\beta \right)\\&=\cos \left(\alpha \right)\cos \left(\beta \right)+\sin \left(\alpha \right)\sin \left(\beta \right)\\\end{aligned}}} {\displaystyle -\infty \,\!} {\displaystyle x=2} {\displaystyle \csc A={\frac {\textrm {hipotenusa}}{\textrm {oposat}}}} {\displaystyle \tan {\frac {\theta }{2}}={\frac {1-\cos \theta }{\sin \theta }}.\,} {\displaystyle x_{1}=+1\,\!} {\displaystyle \sigma } {\displaystyle {\bar {x}}={1 \over n}\sum _{i=1}^{n}{f_{i}\cdot a_{i}}} {\displaystyle \mathbf {x} =f(\mathbf {t} )} {\displaystyle d} {\displaystyle \lambda ={\frac {0.693}{t_{\frac {1}{2}}}}={\frac {0.693}{1620}}=4.28\cdot 10^{-4}\ {\text{anys}}^{-1}} {\displaystyle {\underset {n\to \infty }{\mathop {\lim } }}\,\left(1+{\frac {k}{n}}\right)^{n}} {\displaystyle O_{i}} {\displaystyle 7-6x+1=1-24x+4+2} {\displaystyle 5x^{4}+x^{4}-2x^{3}+3x^{2}+8x^{2}-7x-4x+6+1} {\displaystyle {\sqrt {14+{\sqrt {1+{\sqrt {9}}}}}}={\sqrt {14+{\sqrt {1+3}}}}={\sqrt {14+2}}=4} {\displaystyle {\frac {4}{3}}\pi \cdot a^{2}\cdot c} {\displaystyle ={\frac {137-134}{134}}\times 100=0,022\times 100=2,2\%} {\displaystyle \{1,2,4,5\}} {\displaystyle {\begin{aligned}h_{1}\left(x\right)&=3\cdot f\left(x\right)\\&=3\cdot \left(3x^{2}+2x+3\right)\\&=9x^{2}+6x+9\\\end{aligned}}} {\displaystyle y_{t}=a\times e^{[-TI\times t]}} {\displaystyle 8x^{2}} {\displaystyle {}_{1}^{1}\mathbf {H} } {\displaystyle \{\omega \}} {\displaystyle {\sqrt {2}}} {\displaystyle x=-{\dfrac {1}{11}}} {\displaystyle {\frac {\sqrt {\sec ^{2}\theta -1}}{\sec \theta }}} {\displaystyle D\left(f\right)={\frac {h\cdot D\left(g\right)-g\cdot D\left(h\right)}{{h}^{2}}}} {\displaystyle {\frac {dN}{dt}}=N_{0}\cdot -\lambda \ \cdot {\text{exp}}\,(-\lambda \cdot t)=-\lambda N_{0}\ \cdot {\text{exp}}\,(-\lambda \cdot t)} {\displaystyle 15-6y=13-4y\,} {\displaystyle B\cap C=\{6\}} {\displaystyle \sin \theta <\theta <\tan \theta \,} {\displaystyle a^{n}=a^{\frac {2n}{2}}} {\displaystyle -x^{4}+4x^{2}-3x+7} {\displaystyle t} {\displaystyle {\begin{aligned}&(a+b)^{3}=(a+b)^{2}\cdot (a+b)=(a^{2}+2ab+b^{2})\cdot (a+b)=a^{2}\cdot a+a^{2}\cdot b+2ab\cdot a+2ab\cdot b+b^{2}\cdot a+b^{2}\cdot b=\\&=a^{3}+a^{2}b+2a^{2}b+2ab^{2}+b^{2}a+b^{3}=a^{3}+3a^{2}b+3ab^{2}+b^{3}\\\end{aligned}}} {\displaystyle {\frac {hipotenusa^{2}}{hipotenusa^{2}}}={\frac {oposat^{2}+adjacent^{2}}{hipotenusa^{2}}}} {\displaystyle -x^{2}+13x=0\ } {\displaystyle Fe_{2}O_{3}} {\displaystyle -x^{2}+10x+75=0} {\displaystyle \mathbf {y} =\mathbf {r} \cdot \sin(\phi _{0}+\omega \cdot \mathbf {t} )} {\displaystyle {\underset {n\to \infty }{\mathop {\lim } }}\,{\frac {3\cdot {{\varepsilon }_{n}}+2}{{{\varepsilon }_{n}}^{2}+3}}={\frac {3\cdot 0+2}{{{0}^{2}}+3}}={\frac {2}{3}}} {\displaystyle \left\{{\begin{aligned}&x+y=2\\&x+y=3\\\end{aligned}}\right.} {\displaystyle {\begin{aligned}x&=\cos(at)^{i}-\cos(bt)^{j}\sin(ct)^{k}\\y&=\sin(dt)^{l}-\sin(et)^{n}\cos(ft)^{m}\end{aligned}}(i,j,k,l,n,m<>0)} {\displaystyle {\begin{cases}x-y=10\\2y=x\end{cases}}} {\displaystyle \mathbf {t} ={\frac {\mathbf {v_{0y}} }{\mathbf {g} }}} {\displaystyle {\begin{pmatrix}1&3&-1&-2&7\\0&1&-1&-1&2\\0&-5&5&3&-8\\0&-5&5&8&-13\\\end{pmatrix}}} {\displaystyle 09:00\ } {\displaystyle 02:00\ } {\displaystyle (t-1)^{2n-1}t\ } {\displaystyle PQ=\sin \beta \,} {\displaystyle {\textit {Velocitat}}={\frac {\textit {nombre~de~casos~incidents}}{temps~(duraci{\acute {o}}~de~l'estudi)}}} {\displaystyle \{1,3,4,5,6\}} {\displaystyle (d\times {\frac {t}{2}})} {\displaystyle {\sqrt {-n}}={\sqrt {-1\cdot n}}={\sqrt {-1}}\cdot {\sqrt {n}}=i\cdot {\sqrt {n}}} {\displaystyle l_{g}=l_{d}\,\!} {\displaystyle A-B=\{1\}} {\displaystyle x^{2}+1=0} {\displaystyle {\frac {-{\frac {950-1.000}{5{\mathit {anys}}}}}{1.000}}={\frac {-{\frac {-50}{5{\mathit {anys}}}}}{1.000}}=\mathrm {0,010} } {\displaystyle (8+8):8=2\ } {\displaystyle x^{2}-52x+676=64(x+7)\rightarrow x^{2}-116x+228=0\rightarrow x_{1}=2\ x_{2}=114} {\displaystyle {\begin{aligned}&a_{n}=1+{\frac {0}{10}}+{\frac {0}{100}}+\ldots +{\frac {0}{10^{n}}}\\&b_{n}=0+{\frac {9}{10}}+{\frac {9}{100}}+\ldots +{\frac {9}{10^{n}}}\\&c_{n}=a_{n}-b_{n}={\frac {1}{10^{n}}}\\\end{aligned}}} {\displaystyle \eta =\varepsilon } {\displaystyle {\frac {c}{\sin \gamma }}=2r\quad \left(\sin \gamma ={\frac {c}{2r}}\right)} {\displaystyle {\begin{aligned}y-2&=3x\\&x={\frac {1}{3}}y-{\frac {2}{3}}\\\end{aligned}}} {\displaystyle N_{t}={\frac {N_{0}}{2}}} {\displaystyle 5^{\left(6-x^{2}\right)}={\frac {1}{125}}} {\displaystyle D\gg L} {\displaystyle {\frac {\sqrt[{5}]{16}}{\sqrt {2}}}={\frac {\sqrt[{10}]{16^{2}}}{\sqrt[{10}]{2^{5}}}}} {\displaystyle \{1,2,4,5,6\}} {\displaystyle a_{0}+c} {\displaystyle {\frac {1}{\cot \theta }}} {\displaystyle {\vec {v}}} {\displaystyle \{2,3\},\{1,4,5\},\{2,3,4,5\}} {\displaystyle PRA_{Exp}={\frac {\textstyle a_{1}}{\textstyle a}}={\frac {\textstyle a-a_{0}}{\textstyle a}}={\frac {\textstyle n_{1}PI_{1}-n_{1}PI_{0}}{\textstyle n_{1}PI_{1}}}={\frac {\textstyle PI_{1}-PI_{0}}{\textstyle PI_{1}}}} {\displaystyle 2dx={\frac {b}{a}}x} {\displaystyle \cos \theta <{\frac {\sin \theta }{\theta }}<1\,} {\displaystyle \left\{{\begin{matrix}\left\langle {\overset {\to }{\mathop {e_{i}} }}\,,{\overset {\to }{\mathop {e_{j}} }}\,\right\rangle =0\quad si\quad i\neq j\\\left\langle {\overset {\to }{\mathop {e_{i}} }}\,,{\overset {\to }{\mathop {e_{j}} }}\,\right\rangle =1\quad si\quad i=j\\\end{matrix}}\right.} {\displaystyle {\sqrt {\sec ^{2}\theta -1}}} {\displaystyle {\frac {a_{0}}{PT_{1}}}=TI_{0}} {\displaystyle PA~=~1-e^{-TI\times t}~=~1-e^{-0,25\times 5}~=~1-0,287=0,713~\Rightarrow ~71,3\%} {\displaystyle \csc \theta =} {\displaystyle -\infty } {\displaystyle Q(x)=x-r\,\!} {\displaystyle R_{2}^{0}(\rho )=2\rho ^{2}-1} {\displaystyle {}_{\mathbf {53} }^{\mathbf {131} }\mathbf {I} } {\displaystyle {\frac {32-12}{4}}} {\displaystyle {\begin{pmatrix}Oportunitat\\de\,perdre\end{pmatrix}}={\frac {Pr(perdre)}{1-Pr(perdre)}}={\frac {Pr(perdre)}{Pr(guanyar)}}={\frac {\frac {2}{10}}{\frac {8}{10}}}={\frac {2}{8}}=0,25={\frac {0,25}{1}}} {\displaystyle TI~=~{\frac {2}{20\,persones\,\times \,semestre}}\,\times \,100~=~10~{\frac {casos\,incidents}{100\,persones\,\times \,semestre}}} {\displaystyle 4.35x0.868+0.6=5.818=5.8} {\displaystyle {\begin{matrix}a_{2}\end{matrix}}} {\displaystyle l_{e}\,\!} {\displaystyle {\underset {x\to p}{\mathop {\lim } }}\,f\left(x\right)=L\Leftrightarrow \forall \varepsilon \in \Re ,\varepsilon >0,\exists \delta \in \Re ,\delta >0,0<\left|x-p\right|<\delta \Rightarrow \left|f\left(x\right)-L\right|<\varepsilon } {\displaystyle 555=7\ } {\displaystyle Y^{\ast }=1/Y} {\displaystyle {\begin{aligned}e^{k+1}&=e\cdot e^{k}\\&={\underset {n\to \infty }{\mathop {\lim } }}\,\left(1+{\frac {1}{n}}\right)^{n}\cdot {\underset {n\to \infty }{\mathop {\lim } }}\,\left(1+{\frac {k}{n}}\right)^{n}\\&={\underset {n\to \infty }{\mathop {\lim } }}\,\left[\left(1+{\frac {1}{n}}\right)\cdot \left(1+{\frac {k}{n}}\right)\right]^{n}\\&={\underset {n\to \infty }{\mathop {\lim } }}\,\left(1+{\frac {1}{n}}+{\frac {k}{n}}+{\frac {k}{n^{2}}}\right)^{n}\\&={\underset {n\to \infty }{\mathop {\lim } }}\,\left(1+{\frac {k+1}{n}}+{\frac {k}{n^{2}}}\right)^{n}\end{aligned}}} {\displaystyle z=a+b\cdot i={\sqrt {a^{2}+b^{2}}}\cdot \left({\frac {a}{\sqrt {a^{2}+b^{2}}}}+{\frac {b}{\sqrt {a^{2}+b^{2}}}}\cdot i\right)} {\displaystyle D\left({y=x^{2}}\right)=\left({y=2x}\right)} {\displaystyle 1,2,4,8,16,32...\,} {\displaystyle a^{2}=2b^{2}\,} {\displaystyle {\begin{aligned}x&=2\cos(jt)\ +\cos \left(kt\right)\\y&=2\sin(jt)\ -\sin \left(kt\right)\\\end{aligned}}} {\displaystyle {\dfrac {-31}{-10}}} {\displaystyle {\begin{aligned}&y-y_{1}={\frac {y{}_{2}-y_{1}}{x_{2}-x_{1}}}\cdot \left(x-x_{1}\right)\\&y-y_{1}={\frac {y{}_{2}-y_{1}}{x_{2}-x_{1}}}\cdot x-{\frac {y{}_{2}-y_{1}}{x_{2}-x_{1}}}\cdot x_{1}\\&y=\left({\frac {y{}_{2}-y_{1}}{x_{2}-x_{1}}}\right)\cdot x-{\frac {y{}_{2}-y_{1}}{x_{2}-x_{1}}}\cdot x_{1}+y_{1}\\&y=\left({\frac {y{}_{2}-y_{1}}{x_{2}-x_{1}}}\right)\cdot x-{\frac {y{}_{2}\cdot x_{1}-y_{1}\cdot x_{1}}{x_{2}-x_{1}}}+{\frac {y_{1}\cdot \left(x_{2}-x_{1}\right)}{x_{2}-x_{1}}}\\&y=\left({\frac {y{}_{2}-y_{1}}{x_{2}-x_{1}}}\right)\cdot x+{\frac {-y{}_{2}\cdot x_{1}+y_{1}\cdot x_{1}+y_{1}\cdot x_{2}-y_{1}\cdot x_{1}}{x_{2}-x_{1}}}\\&y=\left({\frac {y{}_{2}-y_{1}}{x_{2}-x_{1}}}\right)\cdot x+{\frac {y_{1}\cdot x_{2}-y{}_{2}\cdot x_{1}}{x_{2}-x_{1}}}\\\end{aligned}}} {\displaystyle \mathbf {a} ={\frac {d\mathbf {v} }{dt}}} {\displaystyle -5} {\displaystyle 3x^{5}+4x^{2}-6x+7} {\displaystyle Taxa={\frac {634}{26.643\times 10,8}}=0,0022} {\displaystyle \scriptstyle {b\,=\,q\sin \beta }} {\displaystyle a_{4}=a_{3}+d=a_{1}+2d+d=a_{1}+3d} {\displaystyle {\begin{aligned}&{\overset {\to }{\mathop {u} }}\,+{\overset {\to }{\mathop {v} }}\,={\overset {\to }{\mathop {w} }}\,\Rightarrow {\overset {\to }{\mathop {w} }}\,-{\overset {\to }{\mathop {u} }}\,={\overset {\to }{\mathop {v} }}\,\\&\left(u_{1}\cdot {\overset {\to }{\mathop {e_{1}} }}\,+u_{2}\cdot {\overset {\to }{\mathop {e_{2}} }}\,+\ldots \right)+\left(v_{1}\cdot {\overset {\to }{\mathop {e_{1}} }}\,+v_{2}\cdot {\overset {\to }{\mathop {e_{2}} }}\,+\ldots \right)=\left(w_{1}\cdot {\overset {\to }{\mathop {e_{1}} }}\,+w_{2}\cdot {\overset {\to }{\mathop {e_{2}} }}\,+\ldots \right)\\&\left\{{\begin{matrix}u_{1}+v_{1}=w_{1}\\u_{2}+v_{2}=w_{2}\\\vdots \\\end{matrix}}\right.\Rightarrow \left\{{\begin{matrix}w_{1}-u_{1}=v_{1}\\w_{2}-u_{2}=v_{2}\\\vdots \\\end{matrix}}\right.\\\end{aligned}}} {\displaystyle CD=\tan \theta \,} {\displaystyle RA_{Exp}=PI_{1}-PI_{0}={\frac {\textstyle n_{1}(PI_{1}-PI_{0})}{\textstyle n_{1}}}={\frac {\textstyle n_{1}PI_{1}-n_{1}PI_{0}}{\textstyle n_{1}}}={\frac {\textstyle a-a_{0}}{\textstyle n_{1}}}={\frac {\textstyle a_{1}}{\textstyle n_{1}}}} {\displaystyle a_{1}=a-a_{0}=(TI_{1}\times PT_{1})-(TI_{0}\times PT_{1})=(TI_{1}-TI_{0})\times PT_{1}} {\displaystyle E_{\rm {rest}}=mc^{2}} {\displaystyle {\begin{pmatrix}1&3&-1&-2&7\\0&1&-1&-1&2\\0&0&0&1&-1\\0&0&0&0&0\\\end{pmatrix}}} {\displaystyle \sigma ^{2}} {\displaystyle (a+b)(a-b)=a^{2}-b^{2}\ } {\displaystyle p(A)=\lim _{n\to \infty }{\dfrac {freq(A)}{n}}} {\displaystyle {\frac {1}{\sqrt {1+\tan ^{2}\theta }}}} {\displaystyle k\,} {\displaystyle PRA_{Pob}={\frac {0,013\times 0,008}{0,013}}=0,384} {\displaystyle \sin(\alpha +\beta )=PB=RB+PR=AQ+PR=\sin \alpha \cos \beta +\cos \alpha \sin \beta \,} {\displaystyle +x^{4}-2x^{3}+8x^{2}-4x+1} {\displaystyle s\neq j} {\displaystyle \left(a_{0},a_{1},a_{2},\ldots ,a_{n}\right)\equiv a_{0}+a_{1}x+a_{2}x^{2}+\ldots +a_{n}x^{n}} {\displaystyle {\frac {+{\sqrt {x^{2}}}}{2x}}+{\frac {1}{2}}-y=0} {\displaystyle {\begin{aligned}\log _{x}\left(a^{b}\right)&=\log _{x}\left(\left(x^{y}\right)^{b}\right)\\&=\log _{x}\left(x^{b\cdot y}\right)\\&=b\cdot y\\&=b\cdot \log _{x}\left(a\right)\end{aligned}}} {\displaystyle x=+8} {\displaystyle (9+9):9=2\ } {\displaystyle A=x_{A}\left({\cos \alpha ,-\sin \alpha }\right)+y_{A}\left({\sin \alpha ,\cos \alpha }\right)} {\displaystyle 09:55\ } {\displaystyle \{A,B,C,E\}} {\displaystyle {\bar {A}}} {\displaystyle D\left(f\right)={\frac {D\left(g\right)-f\cdot D\left(h\right)}{h}}} {\displaystyle T=I_{m}-I_{min}} {\displaystyle P_{n}} {\displaystyle (5x^{4}+3x^{2}-7x+6)-(x^{4}-2x^{3}+8x^{2}-4x+1)} {\displaystyle \mathbf {\phi } } {\displaystyle {\begin{aligned}\log _{b}\left(x\right)&=\log _{b}\left(a^{y}\right)\\&=y\cdot \log _{b}\left(a\right)\\&=\log _{a}\left(x\right)\cdot \log _{b}\left(a\right)\end{aligned}}} {\displaystyle \left\{{\begin{array}{c}12x+9y=6\\-12x-20y=+16\end{array}}\right.} {\displaystyle RA_{Exp}=TI_{1}-TI_{0}={\frac {\textstyle (TI_{1}-TI_{0})PT_{1}}{\textstyle PT_{1}}}={\frac {\textstyle TI_{1}PT_{1}-TI_{0}PT_{1}}{\textstyle PT_{1}}}={\frac {\textstyle a-a_{0}}{\textstyle PT_{1}}}={\frac {\textstyle a_{1}}{\textstyle PT_{1}}}} {\displaystyle {\frac {1}{200}}s^{-1}} {\displaystyle i=\left({1,0}\right),j=\left({0,1}\right)} {\displaystyle 2+2+2=6\ } {\displaystyle C_{f}=C\cdot \left(1+{\dfrac {r}{100}}\right)^{t}} {\displaystyle {\frac {1}{2}}={\text{exp}}\,(-\lambda t_{\frac {1}{2}})} {\displaystyle f(x)\,\!} {\displaystyle C-B=\{2,5\}} {\displaystyle n_{2}=n_{3}-n_{1}} {\displaystyle {1 \over {\sqrt {\sec ^{2}\theta -1}}}} {\displaystyle {\begin{matrix}B&\longrightarrow &C\\Z&\longrightarrow &Y\end{matrix}}} {\displaystyle L{\acute {i}}mit~superior~=~RR\times e^{+1,96\times EE(ln(RR))}} {\displaystyle \sin \theta =} {\displaystyle {\frac {N_{t}}{N_{0}}}={\frac {1}{16}}} {\displaystyle TI=0,00014~{\frac {casos}{persones-dia}}\times {\frac {365,25dies}{1\,any}}~=~0,052~{\frac {casos}{persona-any}}\Rightarrow ~5,21~{\frac {casos}{100\,persones-any}}} {\displaystyle \omega } {\displaystyle \left\{{\begin{matrix}x^{2}+y^{2}=25\\x={\frac {3}{4}}y\\\end{matrix}}\right.} {\displaystyle Pr(perdre)={\frac {2}{10}}=0,20\Rightarrow 20\%} {\displaystyle \underbrace {1,\ 1,\ 1,\ 1,\ 1,\ 1,} _{Meitat\;inferior}\;\underbrace {\color {Red}2,} _{Mediana\;}\;\underbrace {2,\ 2,\ 2,\ 3,\ 3,\ 4} _{Meitat\;superior}} {\displaystyle k={\overline {x}}} {\displaystyle ={\frac {\pm {\sqrt {324}}}{-6}}} {\displaystyle b={\dfrac {15}{-21}}} ,BQKZm{áNZ <jU[t 3_*Uej|9M'$/EJv"y[!+OMSbΌU-x4F8S؍OJA  #b/*DhzhUPj%J{[_3ho  y4 M Y D] ~ 7 & f  ( ~N _ _ 0q ~ X 5  k f 2 {; L -q g  ٶ M  / ? Y _   z  p H ^ t v _ tE[Vf[Wi;Rπ>#P  *$@VWZa,q{t ӭ=YOfi&Pw-%CsJm{2Ѭ}3~ 7UF7SK'5>N[|fG^>&.|AMsUR@϶[6+=KZkƞU`$ ,.G]TzlF\Kd&ILX[sZkwץ{oXj`]r{pn&70?oCQn{616P}bʰ#H[OC$ "0 K]h>ף4  {(H5DMSYX[hq} {\displaystyle EE(ln(RR))={\sqrt {{\frac {\textstyle b}{\textstyle n_{1}\times a}}+{\frac {\textstyle d}{\textstyle n_{0}\times c}}}}~=~{\sqrt {{\frac {\textstyle 314}{\textstyle 362\times 48}}+{\frac {\textstyle 316}{\textstyle 340\times 24}}}}=0,238} {\displaystyle \left\{x\ /a\leq x\right\}} {\displaystyle 3\cdot 3:3=3\ } {\displaystyle \left\{x\ /a<x\leq b\right\}} {\displaystyle 2\cdot (x^{2}+4)-3\cdot (2x-4)=40\ } {\displaystyle PI\simeq TI\,\times \,\vartriangle t} {\displaystyle y={\dfrac {15}{12}}} {\displaystyle 3x=20} {\displaystyle 2x+x+x} {\displaystyle x={\text{exp}}\ y\,\!} {\displaystyle {1 \over {\sqrt {1-\sin ^{2}\theta }}}} {\displaystyle b\cdot b=b^{2}\ } {\displaystyle \ln \left(x\right)=y\Leftrightarrow e^{y}=x} {\displaystyle A={\frac {a\cdot p}{2}}} {\displaystyle {\textit {10~persones}}\times {\textit {any}}\times \left({\frac {\textit {12~mesos}}{\textit {1~any}}}\right)={\textit {120~persones}}\times {\textit {mes}}} {\displaystyle A\cup C=\{1,2,5,6\}} {\displaystyle 1+1+4} {\displaystyle z_{7}=-2y+3y(x^{2}+y^{2})\ } {\displaystyle 12x^{5}} {\displaystyle S2=\{O;\;x^{\prime },y^{\prime }\}} {\displaystyle {\frac {11}{7}}+{\frac {2}{7}}={\frac {13}{7}}} {\displaystyle 1000+50\cdot 5=1250} {\displaystyle \sin \left(2\alpha \right)=\sin \left(\alpha +\alpha \right)=\sin \left(\alpha \right)\cos \left(\alpha \right)+\sin \left(\alpha \right)\cos \left(\alpha \right)=2\sin \left(\alpha \right)\cos \left(\alpha \right)} {\displaystyle \cot A={\frac {\textrm {adjacent}}{\textrm {oposat}}}} {\displaystyle E_{i}} {\displaystyle 12\times {\frac {4}{3}}\times {\frac {5}{2}}=40} {\displaystyle \log _{x}\left({\sqrt[{b}]{a}}\right)={\frac {\log _{x}\left(a\right)}{b}}} {\displaystyle \beta ={\frac {\pi }{2}}-{\frac {\gamma }{2}}-\arctan \left({\frac {a-b}{a+b}}\cot {\frac {\gamma }{2}}\right)} {\displaystyle b^{2}-4ac>0\ } {\displaystyle f\,\!} {\displaystyle b>c\sin \beta \,} {\displaystyle {\begin{matrix}&a_{1},a_{2},a_{3},a_{4},a_{5},a_{6}...\end{matrix}}} {\displaystyle \lim _{x\to a,x>a}f(x)=l,\!} {\displaystyle st\left(2x+\varepsilon \right)=2x} {\displaystyle \emptyset } {\displaystyle {}_{92}^{236}\mathbf {U} } {\displaystyle \phi _{0}} {\displaystyle TI~=~{\frac {Nombre\,infeccions}{N{\acute {u}}m\,ingressos\,per{\acute {i}}ode\times Estada\,mitjana}}~=} {\displaystyle a_{1}=a-a_{0}} {\displaystyle \lambda ={\frac {0.693}{t_{\frac {1}{2}}}}} {\displaystyle {\begin{matrix}d\end{matrix}}} {\displaystyle {\frac {a}{\sin \alpha }}={\frac {b}{\sin \beta }}={\frac {c}{\sin \gamma }}={2r}={\frac {abc}{2{\text{Area}}}}.} {\displaystyle {\begin{aligned}\left(r_{1}+r_{2}\right)\div 2&=\left({\frac {a}{b}}+{\frac {c}{d}}\right)\div {\frac {2}{1}}\\&={\frac {ad+bc}{bd}}\div {\frac {2}{1}}\\&={\frac {ad+bc}{2bd}}\end{aligned}}} {\displaystyle a^{-n}\,} {\displaystyle 666=4\ } {\displaystyle {\sigma }={\sqrt {\sigma ^{2}}}} {\displaystyle {\begin{aligned}&a^{b}=c\\&a={\sqrt[{b}]{a^{b}}}={\sqrt[{b}]{c}}=c^{{1}/{b}\;}\\\end{aligned}}} {\displaystyle xy^{3}+t-4a\,} {\displaystyle r} {\displaystyle y=y_{0}+m\cdot \left(x-x_{0}\right)} {\displaystyle \alpha ={\frac {\pi }{2}}-{\frac {\gamma }{2}}+\arctan \left({\frac {a-b}{a+b}}\cot {\frac {\gamma }{2}}\right)} {\displaystyle 6\cdot a^{2}} {\displaystyle \sin(x)+\sin(y)=2\sin \left({\frac {x+y}{2}}\right)\cos \left({\frac {x-y}{2}}\right)\;} {\displaystyle \lambda } {\displaystyle 0^{2}-4*1*(-4)} {\displaystyle \omega =\arccos {\frac {u_{x}\cdot v_{x}+u_{y}\cdot v_{y}}{{\sqrt {u_{x}^{2}+u_{y}^{2}}}\cdot {\sqrt {v_{x}^{2}+v_{y}^{2}}}}}} {\displaystyle ^{3}} {\displaystyle \{1,3\}} {\displaystyle {\frac {a\cdot l}{2}}} {\displaystyle E_{\rm {p,e}}={1 \over {4\pi \epsilon _{0}}}{{Q_{1}Q_{2}} \over {r}}} {\displaystyle {\frac {\textstyle 157,5}{\textstyle 38,2}}=4,1} {\displaystyle f(x)=2x} {\displaystyle {\frac {1}{2}}\cdot n\cdot \operatorname {sen} \left({\frac {2\pi }{n}}\right)r^{2}} {\displaystyle N_{A}\simeq 6.02214179\cdot 10^{23}mol^{-1}} {\displaystyle b \over a} {\displaystyle x+vt+{\frac {1}{2}}at^{2}\,} {\displaystyle (1+1+1)!=6\ } {\displaystyle EE(ln(OR))~=~{\sqrt {{\frac {1}{a}}+{\frac {1}{b}}+{\frac {1}{c}}+{\frac {1}{d}}}}~=~{\sqrt {{\frac {1}{19}}+{\frac {1}{7}}+{\frac {1}{39}}+{\frac {1}{77}}}}~=~0,484} {\displaystyle 2(x-2)=60-3(1-x)} {\displaystyle A^{n}\,} {\displaystyle x^{2}=2500} {\displaystyle A+B\to AB} {\displaystyle L{\acute {i}}mit~inferior~=~RR\times e^{-1,96\times EE(ln(RR))}~=~1,878\times e^{-1,96\times 0,238}~=~1,177} {\displaystyle 8^{8-8}=1\ } {\displaystyle y=\pm {\sqrt {1-x^{2}}}} {\displaystyle \{4,5\}} {\displaystyle \left\{4,3,2,1,0,1,2,3,4\right\}} {\displaystyle \mathbf {\phi } =180^{o}+\arctan {\frac {-\mathbf {b} }{-\mathbf {a} }}=180^{o}+\arctan {\frac {\mathbf {b} }{\mathbf {a} }}} {\displaystyle \left\{x\ /a<x<b\right\}} {\displaystyle 5over4} {\displaystyle H_{1}:{\mbox{ Els residus no es distribueixen normalment }}} {\displaystyle 5\cdot 1000\div 100=50} {\displaystyle E=UQ=UIt=Pt={{U^{2}}{t} \over {R}}={I^{2}}Rt} {\displaystyle \mathbf {v_{f}} ^{2}-\mathbf {v_{o}} ^{2}=2\cdot \mathbf {a} \cdot \Delta \mathbf {x} ^{2}} {\displaystyle 5+5-5=5\ } {\displaystyle \ln 2=\lambda t_{\frac {1}{2}}} {\displaystyle A\cap B=\{9,10\}} {\displaystyle \beta =\arccos \left({\frac {c^{2}+a^{2}-b^{2}}{2ca}}\right)} {\displaystyle {\frac {1}{3}}\cdot \pi \cdot r^{2}\cdot h} {\displaystyle +1} {\displaystyle {\Phi }'={\frac {\Phi }{n}},{\frac {\Phi +2\pi }{n}},{\frac {\Phi +2\cdot 2\pi }{n}},{\frac {\Phi +3\cdot 2\pi }{n}}\cdots ,{\frac {\Phi +\left(n-1\right)\cdot 2\pi }{n}}} {\displaystyle 5x^{4}+0+3x^{2}-7x+6} {\displaystyle 2x^{2}} {\displaystyle y\ } {\displaystyle {\frac {\left(3x^{2}+2x+5\right)\cdot \left(x-2\right)}{\left(x^{3}+4\right)\cdot \left(x-2\right)}}} {\displaystyle {\frac {1}{90}}s^{-1}} {\displaystyle {\begin{aligned}D\left(f\right)&=st\left|{\frac {g\left(x+\varepsilon \right)\cdot h\left(x+\varepsilon \right)-g\left(x\right)\cdot h\left(x\right)}{\varepsilon }}\right|\\&=st\left|{\frac {\left[g\left(x\right)+\varepsilon \cdot Dg\left(x\right)+\varepsilon \cdot \delta \right]\cdot \left[h\left(x\right)+\varepsilon \cdot Dh\left(x\right)+\varepsilon \cdot \delta \right]-g\left(x\right)\cdot h\left(x\right)}{\varepsilon }}\right|\\&=st\left|{\frac {\left[g\left(x\right)\cdot h\left(x\right)+\varepsilon \cdot Dg\left(x\right)\cdot h\left(x\right)+\varepsilon \cdot \delta \cdot h\left(x\right)\right]+\left[g\left(x\right)\cdot \varepsilon \cdot Dh\left(x\right)+\varepsilon \cdot Dg\left(x\right)\cdot \varepsilon \cdot Dh\left(x\right)+\varepsilon \cdot \delta \cdot \varepsilon \cdot Dh\left(x\right)\right]+\left[g\left(x\right)\cdot \varepsilon \cdot \delta +\varepsilon \cdot Dg\left(x\right)\cdot \varepsilon \cdot \delta +\varepsilon \cdot \delta \cdot \varepsilon \cdot \delta \right]-g\left(x\right)\cdot h\left(x\right)}{\varepsilon }}\right|\\&=st\left|{\frac {g\left(x\right)\cdot h\left(x\right)+\varepsilon \cdot Dg\left(x\right)\cdot h\left(x\right)+\varepsilon \cdot \delta \cdot h\left(x\right)+g\left(x\right)\cdot \varepsilon \cdot Dh\left(x\right)+{{\varepsilon }^{2}}\cdot Dg\left(x\right)\cdot Dh\left(x\right)+{{\varepsilon }^{2}}\cdot \delta \cdot Dh\left(x\right)+g\left(x\right)\cdot {{\varepsilon }^{2}}\cdot \delta +{{\varepsilon }^{2}}\cdot Dg\left(x\right)\cdot \delta +{{\varepsilon }^{2}}\cdot {{\delta }^{2}}-g\left(x\right)\cdot h\left(x\right)}{\varepsilon }}\right|\\&=st\left|{\frac {g\left(x\right)\cdot h\left(x\right)+\varepsilon \cdot \left(Dg\left(x\right)\cdot h\left(x\right)+g\left(x\right)\cdot Dh\left(x\right)\right)+\varepsilon \cdot \delta \cdot h\left(x\right)+{{\varepsilon }^{2}}\cdot \left(Dg\left(x\right)\cdot Dh\left(x\right)+\delta \cdot Dh\left(x\right)+g\left(x\right)\cdot \delta +g\left(x\right)\cdot \delta +Dg\left(x\right)\cdot \delta +{{\varepsilon }^{2}}\cdot {{\delta }^{2}}\right)-g\left(x\right)\cdot h\left(x\right)}{\varepsilon }}\right|\\&=st\left|{\frac {\varepsilon \cdot \left(Dg\left(x\right)\cdot h\left(x\right)+g\left(x\right)\cdot Dh\left(x\right)\right)+\varepsilon \cdot \delta \cdot h\left(x\right)+{{\varepsilon }^{2}}\cdot \left(Dg\left(x\right)\cdot Dh\left(x\right)+\delta \cdot Dh\left(x\right)+g\left(x\right)\cdot \delta +g\left(x\right)\cdot \delta +Dg\left(x\right)\cdot \delta +{{\varepsilon }^{2}}\cdot {{\delta }^{2}}\right)}{\varepsilon }}\right|\\&=st\left|\left(Dg\left(x\right)\cdot h\left(x\right)+g\left(x\right)\cdot Dh\left(x\right)\right)+\delta \cdot h\left(x\right)+\varepsilon \cdot \left(Dg\left(x\right)\cdot Dh\left(x\right)+\delta \cdot Dh\left(x\right)+g\left(x\right)\cdot \delta +g\left(x\right)\cdot \delta +Dg\left(x\right)\cdot \delta +{{\varepsilon }^{2}}\cdot {{\delta }^{2}}\right)\right|\\&=Dg\left(x\right)\cdot h\left(x\right)+g\left(x\right)\cdot Dh\left(x\right)\\&=D\left(g\right)\cdot h+g\cdot D\left(h\right)\\\end{aligned}}} {\displaystyle x={\frac {-10\pm {\sqrt {10^{2}-4\cdot 1\cdot (-144)}}}{2\cdot 1}}} {\displaystyle \cos \left(\alpha +\beta \right)=\cos \left(\beta \right)\cos \left(\alpha \right)-\sin \left(\beta \right)\sin \left(\alpha \right)} {\displaystyle P(x)=R(x)*S(x)\,\!} {\displaystyle 5-5:5=4\ } {\displaystyle {\sqrt[{n}]{r_{\Phi }}}={r}'{}_{{\Phi }'}\Leftrightarrow \left({r}'{}_{{\Phi }'}\right)^{n}=r_{\Phi }} {\displaystyle \mathbf {h} =\mathbf {h_{0}} +\mathbf {v_{0}} \cdot \mathbf {t} +{\frac {\mathbf {g} \cdot \mathbf {t^{2}} }{2}}} {\displaystyle \lim _{\theta \to 0}{\frac {\sin \theta }{\theta }}=1} {\displaystyle A\cup C=\{} {\displaystyle \mathbf {r} } {\displaystyle {\begin{aligned}1&={\frac {a^{2}+b^{2}}{M\left(z\right)^{2}}}\\M\left(z\right)^{2}&=a^{2}+b^{2}\\M\left(z\right)&={\sqrt {a^{2}+b^{2}}}\\\end{aligned}}} {\displaystyle \ln N_{t}=-\lambda t+\ln N_{0}\,\!} {\displaystyle OR={\frac {Oportunitat\,que\,els\,casos\,hagin\,estat\,exposats}{Oportunitat\,que\,els\,controls\,hagin\,estat\,exposats}}={\frac {OE_{Ca}}{OE_{Co}}}={\frac {\frac {a}{c}}{\frac {b}{d}}}} {\displaystyle (z-z_{0})} {\displaystyle \{1,3,5,6\}} {\displaystyle (-1=1_{180^{o}})} {\displaystyle m.c.m.(a,b)={\frac {a\cdot b}{m.c.d.(a,b)}}} {\displaystyle {\begin{aligned}x+{\frac {2}{3}}y-{\frac {1}{3}}z&={\frac {4}{3}}\\-{\frac {7}{3}}y+{\frac {5}{3}}z&={\frac {1}{3}}\\{\frac {1}{3}}y+{\frac {4}{3}}z&={\frac {14}{3}}\end{aligned}}} {\displaystyle (a+b)^{2}=a^{2}+b^{2}+2ab\ } PNG  IHDR PLTEGpL3tRNSE(IDATc04@Q%4ԁA544A444B` + ;_~IENDB` {\displaystyle {\sqrt {1+\tan ^{2}\theta }}} {\displaystyle {\dfrac {x}{3}}-{\dfrac {4-x}{2}}} {\displaystyle {\frac {x}{1}}={\frac {1}{1+x}};x^{2}+x=1;x^{2}+x-1=0;x\approx 0.618} {\displaystyle \{3,4\}} {\displaystyle \mathbf {z} =h(\mathbf {t} )} {\displaystyle {\begin{aligned}x&=\cos(at)\sin(bt)^{3}\\y&=\cos(ct)^{3}\end{aligned}}} {\displaystyle Q\left(x\right)=0,5x-3x^{2}+{\sqrt {2}}x^{3}} {\displaystyle {\color {red}2}} {\displaystyle y=m\cdot x+\left(y_{0}-m\cdot x_{0}\right)} PNG  IHDR .Y5$PLTEGpL$4 {\displaystyle \sin \theta \ } {\displaystyle P\left(x\right)-Q\left(x\right)y=0} {\displaystyle m \over n\,} {\displaystyle 1,66*10^{-27}} {\displaystyle \exists n_{0}\in \mathbb {N} :(m,n\geq n_{0}\Rightarrow |X_{m}-X_{n}|\leq \epsilon ))} {\displaystyle 4.000\times 0,995=3.980} {\displaystyle ={\frac {\sin \theta }{\theta }}\times \sin \theta \times {\frac {1}{1+\cos \theta }}\,} PNG  IHDR h@ 6PLTEGpLltRNS$(7IDATxc s2siA `a6F`bI 320hSIENDB` {\displaystyle 4-4:4=3\ } {\displaystyle -(3x-5)} {\displaystyle K_{n}} {\displaystyle n_{0}} {\displaystyle -10x} {\displaystyle \{B,C,E\}} PNG  IHDR h@ 6PLTEGpL+tRNS$(27IDATxc s2siA `a6F`bI󳀴32 0h {\displaystyle (a-b)^{2}=a^{2}+b^{2}-2ab\ } {\displaystyle TI={\frac {\displaystyle Prevalen{\text{ç}}a}{\displaystyle durada}}={\frac {\displaystyle {\frac {65}{32.500}}}{\displaystyle 14}}={\frac {\displaystyle 0,002}{\displaystyle 14}}=0,000143~{\frac {\displaystyle casos~incidents}{\displaystyle persones\times dia}}} {\displaystyle PRA_{Pob}={\frac {\textstyle a_{1}}{\textstyle m_{1}}}} {\displaystyle {\begin{aligned}x&=\cos(jt)\ +\cos \left(kt\right)\\y&=\sin(jt)\ -\sin \left(kt\right)\\\end{aligned}}} {\displaystyle {\begin{aligned}&{x}'_{A}=x_{A}\cos \alpha +y_{A}\sin \alpha \\&{y}'_{A}=-x_{A}\sin \alpha +y_{A}\cos \alpha \\&{x}'_{B}=x_{B}\cos \alpha +y_{B}\sin \alpha \\&{y}'_{B}=-x_{B}\sin \alpha +y_{B}\cos \alpha \\\end{aligned}}} {\displaystyle {\begin{aligned}x+{\frac {2}{3}}y+0z&={\frac {7}{3}}\\y+0z&=2\\z&=3\end{aligned}}} {\displaystyle P\left(x\right)-y^{n}=0} {\displaystyle {\frac {a}{\sin A}}={\frac {b}{\sin B}}={\frac {c}{\sin C}}={\frac {abc}{2A}}} {\displaystyle {\begin{aligned}&{\frac {CF}{FB}}={\frac {CE}{EA}}\\&CF=FB{\frac {CE}{EA}}\\\end{aligned}}} {\displaystyle {\begin{aligned}{\frac {{{z}'}'}{{z}'}}&={\frac {{{a}'}'+{{b}'}'\cdot i}{{a}'+{b}'\cdot i}}\cdot {\frac {{a}'-{b}'\cdot i}{{a}'-{b}'\cdot i}}\\&={\frac {\left({{a}'}'+{{b}'}'\cdot i\right)\cdot \left({a}'-{b}'\cdot i\right)}{{a}'^{2}+{b}'^{2}}}\\&={\frac {{{a}'}'\cdot {a}'-{{a}'}'\cdot {b}'\cdot i+{{b}'}'\cdot {a}'\cdot i+{{b}'}'\cdot {b}'}{{a}'^{2}+{b}'^{2}}}\\&={\frac {\left({{a}'}'\cdot {a}'+{{b}'}'\cdot {b}'\right)+\left({{b}'}'\cdot {a}'-{{a}'}'\cdot {b}'\right)\cdot i}{{a}'^{2}+{b}'^{2}}}\\&={\frac {{{a}'}'\cdot {a}'+{{b}'}'\cdot {b}'}{{a}'^{2}+{b}'^{2}}}+{\frac {{{b}'}'\cdot {a}'-{{a}'}'\cdot {b}'}{{a}'^{2}+{b}'^{2}}}\cdot i\\\end{aligned}}} {\displaystyle z_{14}=3y-12y(x^{2}+y^{2})+10y(x^{2}+y^{2})^{2}} {\displaystyle i} PNG  IHDR h@ 6PLTEGpLgggjggfggjgggfgfgtRNS$(7IDATxc s2siA `a6F`bI󳀴32 0hLIENDB` {\displaystyle \mathbf {v} =constant} {\displaystyle RA_{Exp}=0,024\,-\,0,008=0,016} {\displaystyle {\begin{aligned}x&=\cos(at)\sin(bt)^{2}\\y&=\cos(ct)\sin(dt)^{3}\end{aligned}}} {\displaystyle u_{2}} {\displaystyle 2^{2-2}=1\ } {\displaystyle {\begin{matrix}a_{9}\end{matrix}}} {\displaystyle {\begin{aligned}x&=\cos(at)-\cos(bt)^{5}\sin(ct)\\y&=\sin(dt)-\sin(et)^{2}\cos(ft)^{4}\end{aligned}}} {\displaystyle {}_{\mathbf {90} }^{\mathbf {234} }\mathbf {Th} } {\displaystyle \{1,2,4,6\}} {\displaystyle u_{1}={\begin{pmatrix}1\\0\\0\\0\\\end{pmatrix}}\,,\quad u_{2}={\begin{pmatrix}0\\1\\0\\0\\\end{pmatrix}}\,,\quad u_{3}={\begin{pmatrix}2\\-1\\0\\0\\\end{pmatrix}}\,,\quad u_{4}={\begin{pmatrix}0\\0\\1\\0\\\end{pmatrix}}\,,\quad u_{5}={\begin{pmatrix}2\\1\\-1\\0\\\end{pmatrix}}} {\displaystyle OA=\cos \left(\beta \right)\cos \left(\alpha \right)} {\displaystyle 12y=15} {\displaystyle f(x)=x^{2}\,\!} {\displaystyle -3x-6y=-15\,} {\displaystyle \{X\}} {\displaystyle PA~=~1-e^{-TI\times t}~=~1-e^{-0,25\times 10}~=~1-0,082=0,918~\Rightarrow ~91,8\%} {\displaystyle P\left(x,y\right)=3+2x+4y-4xy+5x^{2}+7y^{2}-x^{2}y} {\displaystyle H\left(x\right)={\frac {+{\sqrt {x^{2}}}}{2x}}+{\frac {1}{2}}} {\displaystyle {\frac {7}{{\sqrt {5}}-{\sqrt {3}}}}={\frac {7}{{\sqrt {5}}-{\sqrt {3}}}}\cdot {\frac {{\sqrt {5}}+{\sqrt {3}}}{{\sqrt {5}}+{\sqrt {3}}}}={\frac {7\cdot ({\sqrt {5}}+{\sqrt {3}})}{({\sqrt {5}}-{\sqrt {3}})\cdot ({\sqrt {5}}+{\sqrt {3}})}}={\frac {7({\sqrt {5}}+{\sqrt {3}})}{{\sqrt {5}}\cdot {\sqrt {5}}+{\sqrt {5}}{\sqrt {3}}-{\sqrt {5}}{\sqrt {3}}-{\sqrt {3}}{\sqrt {3}}}}} {\displaystyle {\begin{aligned}x&=\cos(at)-\cos(bt)\\y&=\sin(dt)-\sin(et)\end{aligned}}} {\displaystyle H_{2}O_{2}} {\displaystyle y=\pm {\sqrt {x^{2}+16}}\,} {\displaystyle r_{con}^{2}+r_{esf}^{2}=r_{cil}^{2}\,} {\displaystyle \{2,6\}} {\displaystyle y_{1}=k\cdot x_{1},y_{2}=k\cdot x_{2}\quad ...\quad y_{n}=k\cdot x_{n}\ } {\displaystyle {\sqrt {2x-3}}+{\sqrt {x+7}}=4} {\displaystyle x^{2}+x+4} {\displaystyle d\cdot p_{1}q_{2}\ldots q_{m}} {\displaystyle t_{\frac {1}{2}}={\frac {0.693}{\lambda }}} {\displaystyle {\color {green}1}} {\displaystyle {\frac {h}{a}}} {\displaystyle \{3,4,6\}} {\displaystyle \tan \theta \ } {\displaystyle h^{2}=a^{2}+b^{2}} {\displaystyle 1000+50\cdot 2=1100} {\displaystyle {\begin{matrix}a_{1}\end{matrix}}} {\displaystyle \{1,2,6\}} {\displaystyle 2x-3=16+(x+7)-8{\sqrt {x+7}}} {\displaystyle 777=5\ } {\displaystyle {\begin{aligned}z\cdot {z}'&=\left(a+b\cdot i\right)\cdot \left({a}'+{b}'\cdot i\right)\\&=a\cdot \left({a}'+{b}'\cdot i\right)+b\cdot i\cdot \left({a}'+{b}'\cdot i\right)\\&=a\cdot {a}'+a\cdot {b}'\cdot i+b\cdot i\cdot {a}'+b\cdot i\cdot {b}'\cdot i\\&=a\cdot {a}'+a\cdot {b}'\cdot i+b\cdot {a}'\cdot i+b\cdot {b}'\cdot i^{2}\\&=a\cdot {a}'+a\cdot {b}'\cdot i+{a}'\cdot b\cdot i-b\cdot {b}'\\&=\left(a\cdot {a}'-b\cdot {b}'\right)+\left(a\cdot {b}'+{a}'\cdot b\right)\cdot i\\\end{aligned}}} {\displaystyle f(x)=0} {\displaystyle {\begin{aligned}x&=\cos(at)-\cos(bt)\sin(ct)\\y&=\sin(dt)-\sin(et)\cos(ft)\end{aligned}}} {\displaystyle {\frac {a^{b}}{a^{c}}}={\frac {a^{\left(b-c\right)}\cdot a^{c}}{a^{c}}}=a^{\left(b-c\right)}\cdot {\frac {a^{c}}{a^{c}}}=a^{\left(b-c\right)}} {\displaystyle {\begin{array}{l}i=\left({\cos \alpha ,-\sin \alpha }\right)\\j=\left({\sin \alpha ,\cos \alpha }\right)\\\end{array}}} {\displaystyle y=10} {\displaystyle b\cdot b\cdot b=b^{3}\ } {\displaystyle {\begin{matrix}a_{n-1}\end{matrix}}} {\displaystyle {\begin{aligned}&r_{\Phi }\cdot {r}'{}_{{\Phi }'}=\left(r\cdot {r}'\right)_{\left(\Phi +{\Phi }'\right)}\\&{\frac {r_{\Phi }}{{r}'{}_{{\Phi }'}}}=\left({\frac {r}{{r}'}}\right)_{\left(\Phi -\Phi '\right)}\\\end{aligned}}} {\displaystyle +{\frac {1}{3}}} {\displaystyle \cot \theta \ } {\displaystyle {\frac {1-\cos \theta }{\theta }}={\frac {1-\cos ^{2}\theta }{\theta (1+\cos \theta )}}\,} {\displaystyle {\begin{aligned}a^{\log _{a}\left(x\right)}&=a^{y}\\&=x\end{aligned}}} {\displaystyle {\begin{aligned}ax+b&=0\\ax+b+\left(-b\right)&=0+\left(-b\right)\\ax&=-b\\{\frac {1}{a}}\left(ax\right)&={\frac {1}{a}}\left(-b\right)\\x&={\frac {-b}{a}}\end{aligned}}} {\displaystyle \left\{{\begin{array}{c}12x+9y=6\\12x+20y=-16\end{array}}\right.} {\displaystyle A^{2}\,} {\displaystyle {\begin{aligned}x&=\sin(bt)\\y&=\cos(ct)\sin(dt)\end{aligned}}} {\displaystyle \{1,4,5\}} {\displaystyle {\frac {2(1+{\sqrt {3}}){\sqrt {5+{\sqrt {5}}}}+{\sqrt {2}}({\sqrt {5}}-1)({\sqrt {3}}-1)}{16}}} {\displaystyle \left\{x\ /x\leq a\right\}} {\displaystyle x\,\!} {\displaystyle (x+10)^{2}=(x+5)^{2}+x^{2}\ } {\displaystyle 1102.5+55.125=1157.625} {\displaystyle {\begin{matrix}a_{3}\end{matrix}}} {\displaystyle S(x)={\frac {P(x)}{R(x)}}\,\!} {\displaystyle {\mathcal {B}}} {\displaystyle \delta \,\!} {\displaystyle s=p_{1}p_{2}\ldots p_{m}=q_{1}q_{2}\ldots q_{m}} {\displaystyle f(x)=x^{2}} {\displaystyle (x={\frac {1}{3}},y={\frac {-1}{2}})} {\displaystyle {f}'\left(x\right)=2x} {\displaystyle {\begin{aligned}{f}'\left(x\right)&=st\left|{\frac {{{\log }_{a}}\left(x+\varepsilon \right)-{{\log }_{a}}\left(x\right)}{\varepsilon }}\right|\\&{f}'\left(x\right)=st\left|{\frac {{{\log }_{a}}\left({\frac {x+\varepsilon }{x}}\right)}{\varepsilon }}\right|\\&=st\left|{{\log }_{a}}{{\left({\frac {x+\varepsilon }{x}}\right)}^{\frac {1}{\varepsilon }}}\right|\\\end{aligned}}} {\displaystyle {\begin{aligned}x&=\cos(at)^{i}-\cos(bt)^{j}\sin(ct)^{k}\\y&=\sin(dt)^{l}-\sin(et)^{n}\cos(ft)^{m}\end{aligned}}} {\displaystyle ax^{2}+bx=\left(ax+b\right)x} {\displaystyle b=10} {\displaystyle PI={\frac {Casos\,incidents}{En\,risc\,inici\,estudi}}} {\displaystyle E_{\rm {p,g}}=mgh} {\displaystyle g(x)=5-x} {\displaystyle {}_{\mathbf {2} }^{\mathbf {4} }\mathbf {He} } {\displaystyle 3^{5}=176;\,} {\displaystyle F=-kx} {\displaystyle \{E\}} {\displaystyle k={\frac {Q_{taxa}\cdot d}{S\cdot (T_{2}-T_{1})}}} {\displaystyle {\frac {km}{h}}} {\displaystyle PT=\sum (temps\,en\,risc)_{i}} {\displaystyle N_{t}=N_{0}\cdot {\text{exp}}\,(-\lambda \cdot t)} {\displaystyle {\frac {9}{20}}+{\frac {3}{20}}=} {\displaystyle OR={\frac {\displaystyle OE_{Ca}}{\displaystyle OE_{Co}}}={\frac {\frac {\textstyle 24}{\textstyle 40}}{\frac {\textstyle 16}{\textstyle 160}}}=6} {\displaystyle \ln N_{t}-\ln N_{0}\,\!=-\lambda t} {\displaystyle {\sqrt {2*2}}+2=4\ } {\displaystyle x=3} {\displaystyle {b}'\cdot a={c}'\cdot a\cdot q+r} {\displaystyle TI_{1}>TI_{0}} {\displaystyle {\overline {X}}} {\displaystyle {\begin{aligned}1x+{\frac {2}{3}}y-{\frac {1}{3}}z&={\frac {4}{3}}\\\left[2-2\left(1\right)\right]x+\left[-1-2\left({\frac {2}{3}}\right)\right]y+\left[1-2\left(-{\frac {1}{3}}\right)\right]z&=\left[3-2\left({\frac {4}{3}}\right)\right]\\\left[1-1\right]x+\left[1-{\frac {2}{3}}\right]y+\left[1-\left(-{\frac {1}{3}}\right)\right]z&=\left[6-{\frac {4}{3}}\right]\end{aligned}}} {\displaystyle 6+6:6=7\ } {\displaystyle x={\frac {-10+26}{2}}=+8} {\displaystyle {\begin{matrix}a_{13}\end{matrix}}} {\displaystyle \{2,3,4,5,6\}} {\displaystyle {\begin{aligned}f\left(x\right)&=\left[a{{x}^{2}}\circ \left(x-{{x}_{v}}\right)\right]+{{y}_{v}}\\&=a{{\left(x-{{x}_{v}}\right)}^{2}}+{{y}_{v}}\\&=a{{x}^{2}}-2a{{x}_{v}}\cdot x+ax_{v}^{2}+{{y}_{v}}\\\end{aligned}}} {\displaystyle {\frac {1}{2^{2}}}={\frac {1}{4}}} {\displaystyle R=\left\{x\in \mathbb {Q} :P(x)=0\right\}\,\!} {\displaystyle IPC_{\textrm {1}}/IPC_{\textrm {0}}} {\displaystyle 6,023*10^{23}} {\displaystyle \mathbf {v} =\mathbf {v_{0}} +\mathbf {g} \cdot \mathbf {t} } {\displaystyle {\frac {1}{12}}{\sqrt {2}}\cdot a^{3}} {\displaystyle 996.000\times 0,01=9.960} {\displaystyle {\begin{aligned}f\left(x\right)&={{a}^{x}}\\{f}'\left(x\right)&={\frac {1}{D\left({{\log }_{a}}\left(x\right)\right)\circ {{a}^{x}}}}\\&={\frac {1}{{\frac {1}{x}}\cdot {{\log }_{a}}\left(e\right)\circ {{a}^{x}}}}\\&={\frac {1}{{\frac {1}{{a}^{x}}}\cdot {{\log }_{a}}\left(e\right)}}\\&={\frac {{a}^{x}}{{{\log }_{a}}\left(e\right)}}\\\end{aligned}}} {\displaystyle \left\{{\begin{matrix}7x+3y=6\\x+2y=6\end{matrix}}\right.} {\displaystyle \{2,4,5,6\}} {\displaystyle x=x_{0}+vt\ } {\displaystyle persones\times temps} {\displaystyle 777=3\ } {\displaystyle ={\frac {\sin \alpha \cos \beta +\cos \alpha \sin \beta }{\cos \alpha \cos \beta -\sin \alpha \sin \beta }}\,} {\displaystyle ={\frac {-17\pm 3}{2}}} {\displaystyle 2^{n}-n} {\displaystyle {\sigma ^{2}}={\frac {\sum \limits _{i=1}^{n}\left(x_{i}-{\overline {x}}\right)^{2}}{n}}} {\displaystyle {\frac {\textstyle 133}{\textstyle 2924}}\times 100=4,5} {\displaystyle x={\frac {-b\pm {\sqrt {b^{2}-4a\left(c+C\right)}}}{2a}}} {\displaystyle {\begin{aligned}\left(a+b\right)^{n}&=\left(a+b\right)\cdot \left(a+b\right)\cdot \ldots \cdot \left(a+b\right)\\&=c_{n}a^{n}+c_{n-1}a^{n-1}b+c_{n-2}a^{n-2}b^{2}+\ldots c_{0}b^{n}\end{aligned}}} {\displaystyle a_{1}} {\displaystyle f=g\cdot h} {\displaystyle A\cap B} {\displaystyle RR={\frac {1}{0,05}}=2} {\displaystyle z_{15}} {\displaystyle (x=2,y=-2)} {\displaystyle \mathbf {x} _{0}} {\displaystyle \{C,X\}} {\displaystyle +} {\displaystyle {\begin{aligned}1&{}\mapsto 2,\\2&{}\mapsto 4,\\3&{}\mapsto 6.\end{aligned}}} {\displaystyle x^{3}-2x^{2}+x} {\displaystyle 6^{6-6}=1\ } {\displaystyle \left\{{\begin{array}{rcl}30x+5y&=&-8\\700x-y&=&284\end{array}}\right.} {\displaystyle 2\cdot \pi ^{2}\cdot r^{2}\cdot R} {\displaystyle f^{-1}(F)={\tfrac {5}{9}}(F-32).\,\!} {\displaystyle PT=\left(Nombre\,ingressos\,per{\acute {\imath }}ode\right)\times \left(Estada\,mitjana\right)} {\displaystyle {\overline {C}}} {\displaystyle d={\frac {b}{2a}}} {\displaystyle {\frac {1}{n}}\cdot {\frac {a}{b}}} {\displaystyle a^{n}\cdot b^{n}=(a\cdot b)^{n}} {\displaystyle a^{2n}=a^{n}\cdot a^{n}} {\displaystyle \mathbf {z} =h(g^{-1}(\mathbf {y} ))} {\displaystyle \Pi \cdot r\cdot {\sqrt {r^{2}+h^{2}}}} {\displaystyle =~{\frac {Nombre\,infeccions}{N{\acute {u}}m\,ingressos\,per{\acute {i}}ode\times {\frac {\displaystyle Cens~diari~mitj{\grave {a}}~\times N{\acute {u}}m\,dies\,per{\acute {i}}ode}{\displaystyle N{\acute {u}}m\,ingressos\,per{\acute {i}}ode}}}}} {\displaystyle A\cap C=\{2\}} {\displaystyle +1y=-6} {\displaystyle {\begin{aligned}x&=\cos(at)-\cos(bt)\sin(ct)^{2}\\y&=\sin(dt)-\sin(et)\end{aligned}}} {\displaystyle 49x^{2}+14x+1} {\displaystyle Taxa\,Incid{\grave {e}}ncia={\frac {d}{(N_{I}-{\frac {1}{2}}\,d)\times t}}} {\displaystyle 2+2:2=3\ } {\displaystyle {\bar {X}}} {\displaystyle O.} {\displaystyle {\begin{aligned}&\csc A={\tfrac {hipotenusa}{oposat}}={\frac {1}{\frac {oposat}{hipotenusa}}}={\frac {1}{\sin A}}\\&\sec A={\tfrac {hipotenusa}{adjacent}}={\frac {1}{\frac {adjacent}{hipotenusa}}}={\frac {1}{\cos A}}\\&\cot A={\tfrac {adjacent}{oposat}}={\frac {1}{\frac {oposat}{adjacent}}}={\frac {1}{\tan A}}\\\end{aligned}}} {\displaystyle (-2)} {\displaystyle D\left(f\right)=C\cdot D\left(g\right)} {\displaystyle 3*7} {\displaystyle PT=\left(N_{F}+{\frac {N_{I}-N_{F}}{2}}\right)\times t=\left({\frac {2\times N_{F}+N_{I}-N_{F}}{2}}\right)\times t=\left({\frac {N_{F}+N_{I}}{2}}\right)\times t} {\displaystyle y} {\displaystyle 4+4-4=4\ } {\displaystyle TI={\frac {P}{(1-P)\times duracio}}={\frac {0,04}{(1-0,04)\times {\frac {60}{365,25}}}}={\frac {0,04}{0,96\times 0,164}}={\frac {0,04}{0,1578}}=0,2535} {\displaystyle \{B,E\}} {\displaystyle (N_{F}\times t)} {\displaystyle {\frac {72}{59}}=1,22} {\displaystyle 1.000.000-4.000=996.000} {\displaystyle 05:00\ } {\displaystyle 6} {\displaystyle 4x^{5}-2x^{2}+x-2} {\displaystyle RA_{Exp}=TI_{1}-TI_{0}} {\displaystyle 2x^{2}+2x+2=0} {\displaystyle 2\cdot 2\cdot 2=8\ } {\displaystyle \Delta \mathbf {x} } {\displaystyle TI={\frac {\textrm {casos~incidents}}{PT}}={\frac {\textrm {casos~incidents}}{t_{1}+t_{2}+t_{3}+\,.\,.\,.\,+t_{n}}}={\frac {\textrm {casos~incidents}}{\sum t_{i}}}} {\displaystyle \scriptstyle {y\,=\,\pm \beta }} {\displaystyle {\frac {+{\sqrt {x^{2}}}}{2x}}+{\frac {1}{2}}-H\left(x\right)=0} {\displaystyle \omega ={\frac {\Delta \phi }{\Delta \mathbf {t} }}} {\displaystyle {1 \over \tan \theta }} {\displaystyle \ln x=y\,\!} {\displaystyle {\begin{matrix}+\\\\\end{matrix}}\;{\begin{matrix}2&\quad &1&\quad &3&\quad &-1&\quad &6\\-2\cdot 1&\quad &-2\cdot 3&\quad &-2\cdot (-1)&\quad &-2\cdot (-2)&\quad &-2\cdot 7\\\hline 0&\quad &-5&\quad &5&\quad &3&\quad &-8\\\end{matrix}}} {\displaystyle c=a\cos(\beta )+b\cos(\alpha )\,.} {\displaystyle NG=f*d} {\displaystyle OI={\frac {Casos\,incidents}{Casos\,no\,\,incidents}}={\frac {Casos\,incidents}{\begin{array}{c}{\textit {En~risc}}\\{\textit {al~final~de~l'estudi}}\end{array}}}} {\displaystyle k-r} {\displaystyle {\frac {4}{3}}\cdot \pi \cdot r^{3}} {\displaystyle f=g+h\,} {\displaystyle {\begin{matrix}+\\\\\end{matrix}}\;{\begin{matrix}0&\quad &-5&\quad &5&\quad &3&\quad &-8\\5\cdot 0&\quad &5\cdot 1&\quad &5\cdot (-1)&\quad &5\cdot (-1)&\quad &5\cdot 2\\\hline 0&\quad &0&\quad &0&\quad &-2&\quad &2\\\end{matrix}}} {\displaystyle (b^{m})^{n}=b^{m\cdot n}} {\displaystyle \delta >0\,\!} {\displaystyle x={\frac {-13+13}{-2}}=0} {\displaystyle {\underset {n\to \infty }{\mathop {\lim } }}\,\left(1+{\frac {k+1}{n}}+{\frac {k}{n^{2}}}\right)^{n}-{\underset {n\to \infty }{\mathop {\lim } }}\,\left(1+{\frac {k+1}{n}}\right)^{n}={\underset {n\to \infty }{\mathop {\lim } }}\,\left({\frac {k+1}{n}}\right)^{n}} {\displaystyle OQ=\cos \left(\beta \right)} {\displaystyle {\begin{aligned}6-x^{2}&=-3\\6-x^{2}-6&=-3-6\\-x^{2}&=-9\\-1(-x^{2})&=-1\left(-9\right)\\x^{2}&=9\\x&=\left\{{\begin{matrix}3\\-3\\\end{matrix}}\right.\\\end{aligned}}} {\displaystyle -6x+24x=-7-1+1+4+2} {\displaystyle b={\frac {c\sin \beta }{\sin(\alpha +\beta )}}} {\displaystyle 10^{3}} {\displaystyle {\begin{matrix}A&\longrightarrow &C\\X&\longrightarrow &Y\end{matrix}}} {\displaystyle {\begin{aligned}&y=m\cdot x+b\\&y-m\cdot x=b\\&{\frac {y-m\cdot x}{b}}=1\\&{\frac {y}{b}}+\left({\frac {-m}{b}}\right)\cdot x=1\\\end{aligned}}} {\displaystyle \vert f(x)\vert \,\!} {\displaystyle {\frac {b}{h}}} {\displaystyle OP=1\,} {\displaystyle -} {\displaystyle 2x+x-1} {\displaystyle \mathbf {t} =g^{-1}(\mathbf {y} )} {\displaystyle 3x^{5}+9x^{5}} {\displaystyle \lim _{\theta \to 0}{\frac {1-\cos \theta }{\theta }}=0\,} {\displaystyle z_{8}=1-6(x^{2}+y^{2})+6(x^{2}+y^{2})^{2}\ } {\displaystyle {\begin{aligned}P\left(x_{0}\right)&=3+2\times 3^{2}-4\times 3^{3}+3^{4}\\&=3+2\times 3\times 3-4\times 3\times 3\times 3+3\times 3\times 3\times 3\\&=3+18-108+81\\&=-6\end{aligned}}} {\displaystyle a\sin(\gamma )} {\displaystyle \{1,6\}} {\displaystyle {\frac {I_{E-}}{1-I_{E-}}}={\frac {0,05}{1-0,05}}={\frac {0,05}{0,95}}=0,053} {\displaystyle ={\frac {-1\pm {\sqrt {-3}}}{2}}} {\displaystyle (x=-6,y=4)} {\displaystyle \mathbf {x} =\mathbf {r} \cdot \cos(\phi _{0}+\omega \cdot \mathbf {t} )} {\displaystyle 3(4x-3)=5(5-x)} {\displaystyle x_{A}^{\prime }=x_{A}-x_{O^{\prime }}} {\displaystyle A-B=A\cap {\overline {B}}} {\displaystyle \left\{x\ /x<a\right\}} {\displaystyle f(-2)=-8} {\displaystyle {\vec {\mathbf {v} }}} {\displaystyle {\sqrt {1-\cos ^{2}\theta }}} {\displaystyle K_{3}} {\displaystyle 3!+3:3=7\ } {\displaystyle {\underset {x\to a}{\mathop {\lim } }}\,f\left(x\right)=st\left|f\left(a+\varepsilon \right)\right|} {\displaystyle 44*2+630:2+81=88+315+81=484~kcal} {\displaystyle OR_{S}=OR\times e^{+1,96\times EE(ln(OR))}} YBi~1܍  }.IPqZvcBE:L %6ETJt;mCIXu*{-EQQVj|̵r`;>P_#l8e}}+W`g4wCS FV9s|ԳD'H/CMOUl*7C  " )G lh Չ E b g o t 4 h   ) 1 9 PK V  ; e v l  - X ǃ ֝  ,  N # 6 t:  ( z _ $ 0>Q5j>\'!/]G1aj5~l %M^g~N^cN>4XʊFCh/7FRqʎdLgK-T?P]@ycHO|'1g'-YEiQohMSK{ KXK/ )4MɱDFAKv,X7f<Y֟?2>0Qkf7.[0AEJboV-*z@Xuovԩq4>J]q ԩGP Bt[u{n5 {\displaystyle {Superf{\acute {i}}cie}=\sum \left(Temps\,en\,risc\,cada\,individu\,de\,l'estudi\right)} {\displaystyle {\begin{aligned}\mu _{t}^{1}e_{1}&+\mu _{t}^{2}e_{2}+\cdots +\mu _{t}^{j-1}e_{j-1}+\mu _{t}^{j}u_{i}+\mu _{t}^{j+1}e_{j+1}+\cdots +\mu _{t}^{n}e_{n}=\\&=\lambda _{t}^{1}e_{1}+\lambda _{t}^{2}e_{2}+\cdots +\lambda _{t}^{j-1}e_{j-1}+\lambda _{t}^{j}e_{j}+\lambda _{t}^{j+1}e_{j+1}+\cdots +\lambda _{t}^{n}e_{n}=u_{t}\end{aligned}}} {\displaystyle B=\{} {\displaystyle \mathbf {x} _{f}} {\displaystyle {\begin{aligned}&\left|f\left(x\right)-f\left(x_{0}\right)\right|=\left|{\frac {1}{g\left(x\right)}}-{\frac {1}{g\left(x_{0}\right)}}\right|\\&<\left|{\frac {g\left(x_{0}\right)-\left[g\left(x_{0}\right)-\varepsilon _{1}\right]}{g\left(x\right)\cdot g\left(x_{0}\right)}}\right|=\left|{\frac {\varepsilon _{1}}{g\left(x\right)\cdot g\left(x_{0}\right)}}\right|\\&<\left|{\frac {\varepsilon _{1}}{\left(Min\left[g\left(x\right)\right]\right)^{2}}}\right|=\left|{\frac {\varepsilon \cdot \left(Min\left[g\left(x\right)\right]\right)^{2}}{\left(Min\left[g\left(x\right)\right]\right)^{2}}}\right|=\varepsilon \\\end{aligned}}} {\displaystyle {}_{\mathbf {11} }^{\mathbf {22} }\mathbf {Na} } {\displaystyle {\underset {x\to 2}{\mathop {\lim } }}\,{\frac {{{x}^{2}}-4}{3{{x}^{2}}-5x-2}}} {\displaystyle \{3\}} {\displaystyle \left\{{\begin{matrix}3x+2y=59\\2x-y=6\end{matrix}}\right.} {\displaystyle {\begin{aligned}&P\left(x\right)=3+2x\\&Q\left(x\right)=x+5x^{2}\end{aligned}}} {\displaystyle u_{3}} {\displaystyle x=15} {\displaystyle \left\{{\begin{array}{c}4x+3y=2\\3x+5y=-4\end{array}}\right.} {\displaystyle x^{2}-4=0} {\displaystyle 5 \over 2} {\displaystyle d={\sqrt {(x_{2}-x_{1})^{2}+(y_{2}-y_{1})^{2}}}} {\displaystyle 3+3:3=4\ } {\displaystyle f\left(x_{1}+x_{2}\right)=m\left(x_{1}+x_{2}\right)=mx_{1}+mx_{2}=f\left(x_{1}\right)+f\left(x_{1}\right)} {\displaystyle b={\frac {a\sin \beta }{\sin \alpha }}} {\displaystyle {\begin{aligned}\left(3x+4\right)-\left(4x-1\right)&=\left(2y+3\right)-\left(2y+1\right)\\-x+5&=4\end{aligned}}} {\displaystyle \mathbf {a_{c}} ={\frac {\mathbf {v^{2}} }{\mathbf {r} }}} {\displaystyle Q\left(x\right)=b_{0}+b_{1}x+\ldots +b_{n}x^{n}} {\displaystyle dB_{SPL}} {\displaystyle z=a+b\cdot i} {\displaystyle x+10=+8+10=+18} {\displaystyle PT=\left(N_{F}+{\frac {d}{2}}\right)\times t} {\displaystyle {\begin{aligned}x+{\frac {2}{3}}y-{\frac {1}{3}}z&={\frac {4}{3}}\\y+-{\frac {5}{7}}z&=-{\frac {1}{7}}\\z&=3\end{aligned}}} {\displaystyle 5*7} {\displaystyle V={\frac {1}{4}}V+{\frac {2\cdot A\cdot h}{8}}} {\displaystyle \left\{{\begin{aligned}&x+y=2\\&x+2y=3\\\end{aligned}}\right.} {\displaystyle {f}'\left(x\right)=st\left({\frac {\left(x+\varepsilon \right)^{2}-x^{2}}{\varepsilon }}\right)} {\displaystyle x=x_{0}+v_{0}t+{\frac {at^{2}}{2}}} {\displaystyle Percentatge\,de\,risc\,atribu{\ddot {i}}be\,poblacional\,(PRA_{Pob})={\frac {TI_{p}-TI_{0}}{TI_{p}}}} {\displaystyle 4x} {\displaystyle {\underset {n\to \infty }{\mathop {\lim } }}\,{\frac {2{{\varepsilon }_{n}}+{{\varepsilon }_{n}}^{2}}{{{\varepsilon }_{n}}+3{{\varepsilon }_{n}}^{2}}}={\underset {n\to \infty }{\mathop {\lim } }}\,{\frac {2+{{\varepsilon }_{n}}}{1+3{{\varepsilon }_{n}}}}={\frac {2+0}{1+3\cdot 0}}=2} {\displaystyle \cos \theta =} {\displaystyle {\mathcal {B}}=\left\{e_{1},\ldots ,e_{n}\right\}\,,\quad j>k\,,\ j\neq r} {\displaystyle x+10} {\displaystyle a=-9} {\displaystyle x^{2}+9=0} {\displaystyle {\begin{aligned}{f}'\left(x\right)&=\left[D\left({{e}^{x}}\right)\circ r\cdot \ln \left(x\right)\right]\cdot D\left(r\cdot \ln \left(x\right)\right)\\&=\left[{{e}^{x}}\circ r\cdot \ln \left(x\right)\right]\cdot rD\left(\ln \left(x\right)\right)\\&={{e}^{r\cdot \ln \left(x\right)}}\cdot rD\left(\ln \left(x\right)\right)\\&={{x}^{r}}\cdot {\frac {r}{x}}\\&=r\cdot {{x}^{r-1}}\\\end{aligned}}} {\displaystyle OR_{I}=OR\times e^{-1,96\times EE(ln(OR))}} {\displaystyle \{2,3,4,6\}} {\displaystyle {\overline {B}}=\{1,2,3,5\}} {\displaystyle +22y=-11} {\displaystyle f(C)={\tfrac {9}{5}}C+32;\,\!} {\displaystyle D\left(f\right)=\left(D\left(g\right)\circ h\right)\cdot D\left(h\right)} {\displaystyle {\frac {n}{1}}\cdot \left({\frac {1}{n}}\cdot {\frac {a}{b}}\right)={\frac {a}{b}}} {\displaystyle PRA_{Pob}={\frac {6,6-4,2}{6,6}}=0,364} {\displaystyle {\begin{aligned}&\left(a+b\right)_{n}=a_{n}+b_{n}\\&\left(a-b\right)_{n}=a_{n}-b_{n}\\&\left(a\cdot b\right)_{n}=a_{n}\cdot b_{n}\\&\left(a\div b\right)_{n}=a_{n}\div b_{n}\\\end{aligned}}} {\displaystyle PRA_{Exp}={\frac {\textstyle TI_{1}-TI_{0}}{\textstyle TI_{1}}}} {\displaystyle \Omega \equiv \{verda,vermella,negra\}} {\displaystyle RR={\frac {TI_{E+}}{TI_{E-}}}={\frac {\frac {\textstyle a}{\textstyle PT_{E+}}}{\frac {\textstyle c}{\textstyle PT_{E-}}}}} {\displaystyle g=G\cdot {\frac {M}{R^{2}}}} {\displaystyle {\begin{aligned}&\Delta y=y-y_{0}\\&\Delta x=x-x_{0}\\\end{aligned}}} {\displaystyle 2\pi ^{2}r^{3}\,} {\displaystyle 2^{-1}={\text{exp}}\,(-\lambda t_{\frac {1}{2}})} {\displaystyle B1=\{{\vec {i}},{\vec {j}}\}} {\displaystyle {\frac {P\left(x\right)}{Q\left(x\right)}}-{\frac {R\left(x\right)}{S\left(x\right)}}={\frac {P\left(x\right)}{Q\left(x\right)}}+{\frac {-1\cdot R\left(x\right)}{S\left(x\right)}}} {\displaystyle \mathbf {v_{0x}} } {\displaystyle {\frac {HV}{PV}}={\frac {HK}{KA}}={\frac {BC}{AC}}} {\displaystyle {\begin{aligned}&BA=RQ\\&RQ=PQ\sin(\alpha )\\\end{aligned}}} {\displaystyle 3\,} {\displaystyle P\left(x\right)=a_{0}+a_{1}x+\ldots +a_{n}x^{n}} {\displaystyle f=C\cdot g} {\displaystyle RA_{Exp}={\frac {\textstyle a_{1}}{\textstyle n_{1}}}={\frac {\textstyle a-a_{0}}{\textstyle n_{1}}}={\frac {\textstyle n_{1}PI_{1}-n_{1}PI_{0}}{\textstyle n_{1}}}=PI_{1}-PI_{0}} {\displaystyle z_{0}=1\ } {\displaystyle 111=9\ } {\displaystyle \{2,3,4\}} {\displaystyle {\frac {a}{\sin A}}={\frac {b}{\sin B}}.} {\displaystyle (a-b)^{2}=a^{2}-2ab+b^{2}} {\displaystyle 14x^{9}} {\displaystyle {\frac {\textstyle N_{F}}{\textstyle N_{I}}}=e^{[-TI\times t]}} {\displaystyle f\left({\frac {-b}{2a}}-t\right)=f\left({\frac {-b}{2a}}+t\right)} {\displaystyle 333=8\ } {\displaystyle {\sqrt {9*9}}-{\sqrt {9}}=6\ } {\displaystyle \left(b^{2}-4ac\right)\geq 0} {\displaystyle L{\acute {i}}mit~inferior~=~OR\times e^{-1,96\times EE(ln(OR))}~=~5,359\times e^{-1,96\times 0,484}~=~2,076} {\displaystyle {\frac {a}{b}}+\left[-\left({\frac {a}{b}}\right)\right]={\frac {a}{b}}+{\frac {-a}{b}}={\frac {a-a}{b}}={\frac {0}{b}}={\frac {0}{1}}=0} {\displaystyle \chi ^{2}=\sum _{i=1}^{n}{(O_{i}-E_{i})^{2} \over E_{i}},} {\displaystyle \lambda _{i}^{j}e_{j}} {\displaystyle a_{3}=a_{2}+d} {\displaystyle 6+6-6=6\ } {\displaystyle \left\{{\begin{matrix}1x+2y=5\\3x+4y=13\end{matrix}}\right.} {\displaystyle \mathbf {v} } {\displaystyle 555=3\ } {\displaystyle f_{i}={\frac {n_{i}}{N}}={\frac {n_{i}}{\sum _{i}n_{i}}}} {\displaystyle IPC_{1}-IPC_{0}=137-134=3} {\displaystyle -2(4-3x)} {\displaystyle {1 \over {\sqrt {1-\cos ^{2}\theta }}}} {\displaystyle 999=7\ } {\displaystyle \{cara,creu\}} {\displaystyle 2+3=5} {\displaystyle \mathbb {R} } {\displaystyle CF=CI\cdot (1+i)^{n}} {\displaystyle \cos \left(\alpha +\beta \right)=OA-BA} {\displaystyle E_{\rm {p,e}}={{Q^{2}} \over {2C}}} {\displaystyle x={\frac {-b}{2a}}\ } {\displaystyle \delta } {\displaystyle a<x\leq a+\delta \ \Rightarrow \ l-\epsilon \leq f(x)\leq l+\epsilon } {\displaystyle 0.693=\lambda t_{\frac {1}{2}}} {\displaystyle {\frac {\textstyle 38,2}{\textstyle 38,2}}=1} {\displaystyle 3x^{2}+8x-20=0\,} {\displaystyle {\frac {a}{b}}\leq {\frac {ad+bc}{2bd}}} {\displaystyle \mathbf {a_{c}} =\omega ^{2}\cdot \mathbf {r} } {\displaystyle \lambda ={\frac {0.693}{6}}=0.1155\ {\text{hour}}^{-1}=3.21\cdot 10^{-5}} {\displaystyle \left\{{\begin{array}{rcl}2x-8y&=&14\\4x+5y&=&-35\end{array}}\right.} {\displaystyle \lambda _{1}^{s}-\lambda _{i}^{s}\mu _{1}^{j}\,,\quad \lambda _{2}^{s}-\lambda _{i}^{s}\mu _{2}^{j}\,,\quad \ldots \,,\quad \lambda _{k}^{s}-\lambda _{i}^{s}\mu _{k}^{j}} {\displaystyle {\begin{pmatrix}\lambda _{1}^{1}&\lambda _{2}^{1}&\ldots &\lambda _{i-1}^{1}&\lambda _{i}^{1}&\lambda _{i+1}^{1}&\ldots &\lambda _{k}^{1}\\\lambda _{1}^{2}&\lambda _{2}^{2}&\ldots &\lambda _{i-1}^{2}&\lambda _{i}^{2}&\lambda _{i+1}^{2}&\ldots &\lambda _{k}^{2}\\\vdots &\vdots &\vdots \,\vdots \,\vdots &\vdots &\vdots &\vdots &\vdots \,\vdots \,\vdots &\vdots \\\lambda _{1}^{j-1}&\lambda _{2}^{j-1}&\ldots &\lambda _{i-1}^{j-1}&\lambda _{i}^{j-1}&\lambda _{i+1}^{j-1}&\ldots &\lambda _{k}^{j-1}\\{\frac {\lambda _{1}^{j}}{\lambda _{i}^{j}}}&{\frac {\lambda _{2}^{j}}{\lambda _{i}^{j}}}&\ldots &{\frac {\lambda _{i-1}^{j}}{\lambda _{i}^{j}}}&{\frac {\lambda _{i}^{j}}{\lambda _{i}^{j}}}&{\frac {\lambda _{i+1}^{j}}{\lambda _{i}^{j}}}&\ldots &{\frac {\lambda _{k}^{j}}{\lambda _{i}^{j}}}\\\lambda _{1}^{j+1}&\lambda _{2}^{j+1}&\ldots &\lambda _{i-1}^{j+1}&\lambda _{i}^{j+1}&\lambda _{i+1}^{j+1}&\ldots &\lambda _{k}^{j+1}\\\vdots &\vdots &\vdots \,\vdots \,\vdots &\vdots &\vdots &\vdots &\vdots \,\vdots \,\vdots &\vdots \\\lambda _{1}^{n}&\lambda _{2}^{n}&\ldots &\lambda _{i-1}^{n}&\lambda _{i}^{n}&\lambda _{i+1}^{n}&\ldots &\lambda _{k}^{n}\\\end{pmatrix}}={\begin{pmatrix}\lambda _{1}^{1}&\lambda _{2}^{1}&\ldots &\lambda _{i-1}^{1}&\lambda _{i}^{1}&\lambda _{i+1}^{1}&\ldots &\lambda _{k}^{1}\\\lambda _{1}^{2}&\lambda _{2}^{2}&\ldots &\lambda _{i-1}^{2}&\lambda _{i}^{2}&\lambda _{i+1}^{2}&\ldots &\lambda _{k}^{2}\\\vdots &\vdots &\vdots \,\vdots \,\vdots &\vdots &\vdots &\vdots &\vdots \,\vdots \,\vdots &\vdots \\\lambda _{1}^{j-1}&\lambda _{2}^{j-1}&\ldots &\lambda _{i-1}^{j-1}&\lambda _{i}^{j-1}&\lambda _{i+1}^{j-1}&\ldots &\lambda _{k}^{j-1}\\\mu _{1}^{j}&\mu _{2}^{j}&\ldots &\mu _{i-1}^{j}&1&\mu _{i+1}^{j}&\ldots &\mu _{k}^{j}\\\lambda _{1}^{j+1}&\lambda _{2}^{j+1}&\ldots &\lambda _{i-1}^{j+1}&\lambda _{i}^{j+1}&\lambda _{i+1}^{j+1}&\ldots &\lambda _{k}^{j+1}\\\vdots &\vdots &\vdots \,\vdots \,\vdots &\vdots &\vdots &\vdots &\vdots \,\vdots \,\vdots &\vdots \\\lambda _{1}^{n}&\lambda _{2}^{n}&\ldots &\lambda _{i-1}^{n}&\lambda _{i}^{n}&\lambda _{i+1}^{n}&\ldots &\lambda _{k}^{n}\\\end{pmatrix}}} {\displaystyle \left\{{\begin{array}{c}3x+3y=-6\\-3x-2y=0\end{array}}\right.} {\displaystyle k} {\displaystyle 08:00\ } {\displaystyle {\frac {13}{16}}+{\frac {19}{16}}=} {\displaystyle a_{n}={\frac {1}{1}}+{\frac {1}{2}}+\left({\frac {1}{3}}+{\frac {1}{4}}\right)+\left({\frac {1}{5}}+{\frac {1}{6}}+{\frac {1}{7}}+{\frac {1}{8}}\right)+\ldots +\left({\frac {1}{2^{n-1}+1}}+\ldots +{\frac {1}{2^{n}}}\right)} {\displaystyle {\begin{matrix}3\end{matrix}}} {\displaystyle x_{2}=-1\,\!} {\displaystyle {\begin{aligned}{{f}^{-1}}\circ f&=x\\D\left({{f}^{-1}}\circ f\right)&=D\left(x\right)\\\end{aligned}}} {\displaystyle \mathbf {v_{y}} } {\displaystyle A\cap B\neq \emptyset } {\displaystyle {\frac {AD\cdot h}{2}}={\frac {AE\cdot {h}'}{2}}} {\displaystyle R_{3}^{3}(\rho )=\rho ^{3}} {\displaystyle {\frac {1}{\sec \theta }}} {\displaystyle \,z=a+bi} {\displaystyle 3\cdot a} {\displaystyle N\cdot a} {\displaystyle \Delta \mathbf {x} ={\frac {\mathbf {v_{0x}} \cdot \mathbf {v_{0y}} }{\mathbf {g} }}} {\displaystyle N_{I}-N_{F}} {\displaystyle a_{1}=m_{1}-(a_{0}+c)=(TI_{p}\times PT_{p})-(TI_{0}\times PT_{p})=(TI_{p}-TI_{0})\times PT_{p}} {\displaystyle {\frac {\textstyle 44,1}{\textstyle 38,2}}=1,2} {\displaystyle \rightarrow } {\displaystyle {\begin{aligned}&b^{2}-4a\left(c+C\right)=0\\&b^{2}=4a\left(c+C\right)\\&c+C={\frac {b^{2}}{4a}}\\&C={\frac {b^{2}}{4a}}-c\\\end{aligned}}} {\displaystyle \mathbf {v_{0}} } {\displaystyle {\begin{aligned}x&=\cos(at)\sin(bt)\\y&=\cos(ct)\sin(dt)\end{aligned}}} {\displaystyle E_{\rm {p}}=-\int \mathbf {F} \cdot {\rm {d}}\mathbf {s} } {\displaystyle 4 \over 3} {\displaystyle N_{I}} {\displaystyle j} {\displaystyle \{2,3,5\}} {\displaystyle {\begin{cases}x_{1}=2\rightarrow {\sqrt {2\cdot 2-3}}{\sqrt {2+7}}={\sqrt {1}}+{\sqrt {9}}=1+3=4\ {\mbox{és solució}}\\x_{2}=114\rightarrow {\sqrt {2\cdot 114-3}}+{\sqrt {114+7}}=15+11\neq 4\ {\mbox{no és solució}}\end{cases}}} {\displaystyle {\begin{aligned}x&=\cos(at)\sin(bt)^{3}\\y&=\cos(ct)^{3}\sin(dt)\end{aligned}}} {\displaystyle e^{0}=1\,} {\displaystyle \{1,2,3,6\}} {\displaystyle 7-(6x-1)} {\displaystyle RA_{Pob}=TI_{p}-TI_{0}} {\displaystyle 5-2y={\frac {13-4y}{3}}} {\displaystyle {\begin{aligned}{\frac {ad+bc}{2bd}}-{\frac {a}{b}}&={\frac {b\cdot \left(ad+bc\right)-2bda}{2b^{2}d}}\\&={\frac {b^{2}c-bda}{2b^{2}d}}\\&={\frac {bc-da}{2bd}}\end{aligned}}} {\displaystyle {\frac {\sqrt {1-\cos ^{2}\theta }}{\cos \theta }}} {\displaystyle {\sqrt[{3}]{8}}+8:8=3\ } {\displaystyle +8} {\displaystyle x-26=-8{\sqrt {x+7}}} {\displaystyle \mathbf {A} } {\displaystyle {\begin{aligned}\mu _{t}^{1}e_{1}+&\mu _{t}^{2}e_{2}+\cdots +\mu _{t}^{j-1}e_{j-1}+\mu _{t}^{j}u_{i}+\mu _{t}^{j+1}e_{j+1}+\cdots +\mu _{t}^{n}e_{n}=\\&=\left(\lambda _{t}^{1}-\lambda _{i}^{1}\mu _{t}^{j}\right)e_{1}+\left(\lambda _{t}^{2}-\lambda _{i}^{2}\mu _{t}^{j}\right)e_{2}+\cdots +\left(\lambda _{t}^{j-1}-\lambda _{i}^{j-1}\mu _{t}^{j}\right)e_{j-1}+\\&\quad +\mu _{t}^{j}u_{i}+\left(\lambda _{t}^{j+1}-\lambda _{i}^{j+1}\mu _{t}^{j}\right)e_{j+1}+\cdots +\left(\lambda _{t}^{n}-\lambda _{i}^{n}\mu _{t}^{j}\right)e_{n}=\\&=\lambda _{t}^{1}e_{1}+\lambda _{t}^{2}e_{2}+\cdots +\lambda _{t}^{j-1}e_{j-1}+\lambda _{t}^{j+1}e_{j+1}+\cdots +\lambda _{t}^{n}e_{n}+\\&\quad +\mu _{t}^{j}u_{i}-\lambda _{i}^{1}\mu _{t}^{j}e_{1}-\lambda _{i}^{2}\mu _{t}^{j}e_{2}-\cdots -\lambda _{i}^{j-1}\mu _{t}^{j}e_{j-1}-\lambda _{i}^{j+1}\mu _{t}^{j}e_{j+1}-\cdots -\lambda _{i}^{n}\mu _{t}^{j}e_{n}\\\end{aligned}}} {\displaystyle R=\left\{-1,+2\right\}\,\!} {\displaystyle c=70} {\displaystyle \left\{{\begin{array}{c}12x+6y=1\\-12x+16y=-12\end{array}}\right.} {\displaystyle {\frac {P\left(x\right)}{Q\left(x\right)}}+{\frac {R\left(x\right)}{S\left(x\right)}}={\frac {P\left(x\right)\cdot S\left(x\right)+R\left(x\right)\cdot Q\left(x\right)}{Q\left(x\right)\cdot S\left(x\right)}}} {\displaystyle \{A,E\}} {\displaystyle \left({\frac {n}{1}}\cdot {\frac {1}{n}}\right)\cdot {\frac {a}{b}}={\frac {n}{1}}\cdot \left({\frac {1}{n}}\cdot {\frac {a}{b}}\right)} {\displaystyle ={\frac {-1\pm {\sqrt {1-4}}}{2}}} {\displaystyle PI_{E+}={\frac {\textstyle a}{\textstyle n_{E+}}}} {\displaystyle z_{3}=-1+2(x^{2}+y^{2})\ } {\displaystyle s-d\cdot p_{1}q_{2}\ldots q_{m}=p_{1}p_{2}\ldots p_{m}-d\cdot p_{1}q_{2}\ldots q_{m}=r\cdot q_{2}\ldots q_{m}} {\displaystyle \Pi \cdot r_{1}\cdot r_{2}} {\displaystyle x^{2}+y^{2}=1\,} {\displaystyle {\begin{aligned}\left\langle {\overset {\to }{\mathop {u} }}\,,{\overset {\to }{\mathop {v} }}\,\right\rangle &=\left\langle \left(\alpha _{u}{\overset {\to }{\mathop {e_{1}} }}\,+\beta _{u}{\overset {\to }{\mathop {e_{2}} }}\,\right),\left(\alpha _{v}{\overset {\to }{\mathop {e_{1}} }}\,+\beta _{v}{\overset {\to }{\mathop {e_{2}} }}\,\right)\right\rangle \\&=\alpha _{u}\left\langle {\overset {\to }{\mathop {e_{1}} }}\,,\left(\alpha _{v}{\overset {\to }{\mathop {e_{1}} }}\,+\beta _{v}{\overset {\to }{\mathop {e_{2}} }}\,\right)\right\rangle +\beta _{u}\left\langle {\overset {\to }{\mathop {e_{2}} }}\,,\left(\alpha _{v}{\overset {\to }{\mathop {e_{1}} }}\,+\beta _{v}{\overset {\to }{\mathop {e_{2}} }}\,\right)\right\rangle \\&=\alpha _{u}\alpha _{v}\left\langle {\overset {\to }{\mathop {e_{1}} }}\,,{\overset {\to }{\mathop {e_{1}} }}\,\right\rangle +\alpha _{u}\beta _{v}\left\langle {\overset {\to }{\mathop {e_{1}} }}\,,{\overset {\to }{\mathop {e_{2}} }}\,\right\rangle +\beta _{u}\alpha _{v}\left\langle {\overset {\to }{\mathop {e_{2}} }}\,,{\overset {\to }{\mathop {e_{1}} }}\,\right\rangle +\beta _{u}\beta _{v}\left\langle {\overset {\to }{\mathop {e_{2}} }}\,,{\overset {\to }{\mathop {e_{2}} }}\,\right\rangle \\\end{aligned}}} {\displaystyle c=1} {\displaystyle -2y=-2\,} {\displaystyle \left(a_{0},a_{1},a_{2},\ldots ,a_{n}\right)} {\displaystyle x=0} {\displaystyle 2.3,2,1.8} {\displaystyle E_{\rm {p,e}}={1 \over 2}kx^{2}} {\displaystyle z_{6}=-2x+3x(x^{2}+y^{2})\ } {\displaystyle 2\cdot \pi \cdot r} {\displaystyle f(x)=\log(x)\,\!} {\displaystyle d_{s}=I_{m}-I_{n}} {\displaystyle {\begin{array}{c}{\mathit {Freq{\ddot {u}}encia}}\\{\mathit {Parkinson}}\end{array}}={\frac {50}{1.000}}=\mathrm {0,05} } {\displaystyle PRA_{Exp}={\frac {(nombre\,de\,casos\,incidents\,entre\,els\,exposats\,deguts\,exposici{\acute {o}})}{(nombre\,de\,casos\,incidents\,entre\,els\,exposats)}}={\frac {a_{1}}{a}}} {\displaystyle c^{2}=a^{2}+b^{2}\,} {\displaystyle t(t-1)(t-2)(t^{7}-12t^{6}+67t^{5}-230t^{4}+529t^{3}-814t^{2}+775t-352)} {\displaystyle a_{1},a_{2},a_{3},a_{4}...} {\displaystyle -4x=-4} {\displaystyle \cos(2\theta )=1-2\sin ^{2}\theta \,} {\displaystyle -11y=22} {\displaystyle V={\frac {A\cdot h}{3}}} {\displaystyle \left\{{\begin{aligned}&{r}'^{n}=r\\&n\cdot {\Phi }'=\Phi \\\end{aligned}}\right.} {\displaystyle {\begin{aligned}&{\sqrt {\left(x+{\frac {b}{2a}}\right)^{2}}}={\sqrt {\frac {b^{2}-4ac}{4a^{2}}}}\\&x+{\frac {b}{2a}}=\pm {\sqrt {\frac {b^{2}-4ac}{4a^{2}}}}\\&x={\frac {-b}{2a}}{\frac {\pm {\sqrt {b^{2}-4ac}}}{2a}}\\&x={\frac {-b\pm {\sqrt {b^{2}-4ac}}}{2a}}\\\end{aligned}}} {\displaystyle s-d\cdot p_{1}q_{2}\ldots q_{m}=p_{1}\left(p_{2}\ldots p_{m}-d\cdot q_{2}\ldots q_{m}\right)=r\cdot q_{2}\ldots q_{m}} {\displaystyle PI=1-e^{-TI\,\times \,t}} {\displaystyle \left(f\ {\acute {e}}s\ cont{\acute {i}}nua\,a\,x_{0}\right)\Leftrightarrow \forall \varepsilon >0,\exists \eta >0,\forall x\in \left]x_{0}-\eta ,x_{0}+\eta \right[\Rightarrow \left|f\left(x\right)-f\left(x_{0}\right)\right|\leq \varepsilon } {\displaystyle \phi } {\displaystyle {\begin{pmatrix}\mu _{1}^{1}&\mu _{2}^{1}&\ldots &\mu _{i-1}^{1}&0&\mu _{i+1}^{1}&\ldots &\mu _{k}^{1}\\\mu _{1}^{2}&\mu _{2}^{2}&\ldots &\mu _{i-1}^{2}&0&\mu _{i+1}^{2}&\ldots &\mu _{k}^{2}\\\vdots &\vdots &\vdots \,\vdots \,\vdots &\vdots &\vdots &\vdots &\vdots \,\vdots \,\vdots &\vdots \\\mu _{1}^{j-1}&\mu _{2}^{j-1}&\ldots &\mu _{i-1}^{j-1}&0&\mu _{i+1}^{j-1}&\ldots &\mu _{k}^{j-1}\\\mu _{1}^{j}&\mu _{2}^{j}&\ldots &\mu _{i-1}^{j}&1&\mu _{i+1}^{j}&\ldots &\mu _{k}^{j}\\\mu _{1}^{j+1}&\mu _{2}^{j+1}&\ldots &\mu _{i-1}^{j+1}&0&\mu _{i+1}^{j+1}&\ldots &\mu _{k}^{j+1}\\\vdots &\vdots &\vdots \,\vdots \,\vdots &\vdots &\vdots &\vdots &\vdots \,\vdots \,\vdots &\vdots \\\mu _{1}^{n}&\mu _{2}^{n}&\ldots &\mu _{i-1}^{n}&0&\mu _{i+1}^{n}&\ldots &\mu _{k}^{n}\\\end{pmatrix}}} {\displaystyle \left\{{\begin{array}{rcl}5x+3y&=&-7\\-2x+6y&=&10\end{array}}\right.} {\displaystyle {\begin{aligned}D\left(f\right)&=st\left|{\frac {f\left(x+\varepsilon \right)-f\left(x\right)}{\varepsilon }}\right|\\&=st\left|{\frac {\left[g\left(x+\varepsilon \right)+h\left(x+\varepsilon \right)\right]-\left[g\left(x\right)+h\left(x\right)\right]}{\varepsilon }}\right|\\&=st\left|{\frac {g\left(x+\varepsilon \right)-g\left(x\right)}{\varepsilon }}+{\frac {h\left(x+\varepsilon \right)-h\left(x\right)}{\varepsilon }}\right|\\&=st\left|{\frac {g\left(x+\varepsilon \right)-g\left(x\right)}{\varepsilon }}\right|+st\left|{\frac {h\left(x+\varepsilon \right)-h\left(x\right)}{\varepsilon }}\right|\\&=D\left(g\right)+D\left(h\right)\\\end{aligned}}} {\displaystyle {\frac {a-b}{a+b}}={\frac {\tan[{\frac {1}{2}}(\alpha -\beta )]}{\tan[{\frac {1}{2}}(\alpha +\beta )]}}.} {\displaystyle {\begin{aligned}\left(f\circ f^{-1}\right)\left(x\right)&=f\left(f^{-1}\left(x\right)\right)\\&=f\left({\frac {1}{3}}x-{\frac {2}{3}}\right)\\&=3\left({\frac {1}{3}}x-{\frac {2}{3}}\right)+2\\&=\left({\frac {3}{3}}x-{\frac {3\cdot 2}{3}}\right)+2\\&=x-2+2\\&=x\\\end{aligned}}} {\displaystyle {\mathcal {C}}} {\displaystyle 777=4\ } {\displaystyle \left|{\frac {dN}{dt}}\right|=\lambda \cdot N=1\cdot 10^{6}\ {\text{desintegracions per segon}}} {\displaystyle x_{m}-x_{n}} {\displaystyle \tan(\alpha +\beta )={\frac {\sin(\alpha +\beta )}{\cos(\alpha +\beta )}}\,} {\displaystyle E_{\rm {k}}=mv^{2}\left({\frac {1}{\sqrt {1-(v/c)^{2}}}}-1\right)} {\displaystyle \left|{\frac {dN}{dt}}\right|=(1.36\cdot 10^{-11})(2.7\cdot 10^{21})} {\displaystyle f(x)=x^{3}} {\displaystyle x^{2}-1=0\ } {\displaystyle PRA_{Pob}={\frac {\textstyle a_{1}}{\textstyle a+c}}={\frac {\textstyle a_{1}}{\textstyle m_{1}}}} {\displaystyle 4x^{2}y-6x^{2}y-x^{2}y} {\displaystyle Y^{\ast }=Y^{2}} {\displaystyle f\!} {\displaystyle 15x^{4}-24x^{2}+10x^{2}-15} {\displaystyle a=c\cos \beta -{\sqrt {b^{2}-c^{2}\sin ^{2}\beta }}} {\displaystyle {\begin{aligned}x_{1}-x_{2}&=\left(12+\varepsilon _{1}\right)-\left(12+\varepsilon _{2}\right)\\&=0+\varepsilon _{3}\quad \varepsilon _{3}=\varepsilon _{1}-\varepsilon _{2}=0,4-\left(-0,4\right)=0,8\\\end{aligned}}} {\displaystyle x^{2}+20x+100-x^{2}-10x-25-x^{2}=0\ } {\displaystyle \sin \gamma ={\frac {\frac {c}{2}}{r}}={\frac {c}{2r}},} {\displaystyle x} {\displaystyle 100(1-{\frac {1}{k^{2}}})\%} {\displaystyle {\frac {X\cdot B\cdot C}{A\cdot Z}}} {\displaystyle P\left(x\right)-y=0} {\displaystyle t(t-1)(t-2)\ } {\displaystyle A=\{5,6,7,8,9,10\}} {\displaystyle D\left(f\right)={\frac {1}{D\left(g\right)\circ {{g}^{-1}}}}} {\displaystyle {\begin{aligned}&{\frac {u_{x}\cdot v_{x}+u_{y}\cdot v_{y}}{{\sqrt {u_{x}^{2}+u_{y}^{2}}}\cdot {\sqrt {v_{x}^{2}+v_{y}^{2}}}}}=\pm 1\\&u_{x}\cdot v_{x}+u_{y}\cdot v_{y}=\pm {\sqrt {u_{x}^{2}+u_{y}^{2}}}\cdot {\sqrt {v_{x}^{2}+v_{y}^{2}}}\\&\left(u_{x}\cdot v_{x}+u_{y}\cdot v_{y}\right)^{2}=\left(u_{x}^{2}+u_{y}^{2}\right)\cdot \left(v_{x}^{2}+v_{y}^{2}\right)\\&u_{x}^{2}\cdot v_{x}^{2}+2u_{x}\cdot v_{x}\cdot u_{y}\cdot v_{y}+u_{y}^{2}\cdot v_{y}^{2}=u_{x}^{2}\cdot v_{x}^{2}+u_{x}^{2}\cdot v_{y}^{2}+u_{y}^{2}\cdot v_{x}^{2}+u_{y}^{2}\cdot v_{y}^{2}\\&2u_{x}\cdot v_{x}\cdot u_{y}\cdot v_{y}=u_{x}^{2}\cdot v_{y}^{2}+u_{y}^{2}\cdot v_{x}^{2}\\&2={\frac {u_{x}^{2}\cdot v_{y}^{2}}{u_{x}\cdot v_{x}\cdot u_{y}\cdot v_{y}}}+{\frac {u_{y}^{2}\cdot v_{x}^{2}}{u_{x}\cdot v_{x}\cdot u_{y}\cdot v_{y}}}\\&2={\frac {u_{x}\cdot v_{y}}{v_{x}\cdot u_{y}}}+{\frac {u_{y}\cdot v_{x}}{u_{x}\cdot v_{y}}}\\&2={\frac {u_{x}}{u_{y}}}\cdot {\frac {v_{y}}{v_{x}}}+{\frac {u_{y}}{u_{x}}}\cdot {\frac {v_{x}}{v_{y}}}\\&2={\frac {u_{x}}{u_{y}}}\cdot {\frac {1}{\frac {v_{x}}{v_{y}}}}+{\frac {1}{\frac {u_{x}}{u_{y}}}}\cdot {\frac {v_{x}}{v_{y}}}\\&2{\frac {u_{x}}{u_{y}}}=\left({\frac {u_{x}}{u_{y}}}\right)^{2}\cdot {\frac {1}{\frac {v_{x}}{v_{y}}}}+{\frac {v_{x}}{v_{y}}}\\&{\frac {1}{\frac {v_{x}}{v_{y}}}}\cdot \left({\frac {u_{x}}{u_{y}}}\right)^{2}-2{\frac {u_{x}}{u_{y}}}+{\frac {v_{x}}{v_{y}}}=0\\&{\frac {u_{x}}{u_{y}}}={\frac {2\pm {\sqrt {2^{2}-4\cdot {\frac {1}{\frac {v_{x}}{v_{y}}}}\cdot {\frac {v_{x}}{v_{y}}}}}}{2\cdot {\frac {1}{\frac {v_{x}}{v_{y}}}}}}\\&{\frac {u_{x}}{u_{y}}}={\frac {2\pm {\sqrt {4-4}}}{2\cdot {\frac {1}{\frac {v_{x}}{v_{y}}}}}}\\&{\frac {u_{x}}{u_{y}}}={\frac {v_{x}}{v_{y}}}\\\end{aligned}}} {\displaystyle Cl^{-}} {\displaystyle {\begin{aligned}\left(f\circ g\right)\left(2\right)&={\frac {10\cdot 2-8}{3\cdot 2^{2}-6\cdot 2+3}}\\&={\frac {20-8}{3\cdot 4-12+3}}\\&={\frac {12}{12-12+3}}\\&={\frac {12}{3}}\\&=4\\\end{aligned}}} {\displaystyle d^{2}} {\displaystyle \pm \infty } {\displaystyle \Pi ^{\frac {n}{2}}r^{n} \over \Gamma ({\frac {n}{2}}+1)} {\displaystyle {\frac {n}{1}}\cdot {\frac {a}{n\cdot b}}={\frac {n\cdot a}{n\cdot b}}={\frac {a}{b}}} {\displaystyle {\frac {m}{s^{2}}}} {\displaystyle x=20} {\displaystyle 03:00\ } {\displaystyle \{2,5\}} {\displaystyle x=\pm {\sqrt {25-y^{2}}}\quad y\in \left[-5,5\right]} {\displaystyle s=p_{1}p_{2}\ldots p_{m}=\left(d\cdot p_{1}+r\right)q_{2}\ldots q_{m}} {\displaystyle \mathbf {v_{0y}} =\mathbf {v_{0}} \cdot sin\phi } {\displaystyle x^{4}} {\displaystyle S1=\{O;\;x,y\}} {\displaystyle y={\frac {-2}{-2}}=1} {\displaystyle \mathbf {g} =9.8m/s^{2}} {\displaystyle \cos \left(2\alpha \right)=\cos \left(\alpha +\alpha \right)=\cos \left(\alpha \right)\cos \left(\alpha \right)-\sin \left(\alpha \right)\sin \left(\alpha \right)=\cos ^{2}\left(\alpha \right)-\sin ^{2}\left(\alpha \right)} {\displaystyle x={\frac {-10-26}{2}}=-18} {\displaystyle x_{1,2}={\frac {-b\pm {\sqrt {b^{2}-4ac}}}{2a}}} {\displaystyle \left\{{\begin{array}{rcl}5x+3y&=&-14\\4x-y&=&16\end{array}}\right.} {\displaystyle di=I_{(}min)-I_{(}n)} {\displaystyle 1mol=6.02214179\cdot 10^{23}} {\displaystyle Proporci{\acute {o}}\,sobreviuen\,m{\acute {e}}s\,d'un\,temps\,t=1-PI=1-(1-e^{-TI\times t})=e^{-TI\times t}} {\displaystyle \left\langle {\overset {\to }{\mathop {u} }}\,,{\overset {\to }{\mathop {v} }}\,\right\rangle } {\displaystyle {\textit {Oportunitat\,\ de\,\ prevalen{\text{ç}}a}}={\frac {\begin{array}{c}{\textstyle Nombre\,de\,casos\,de\,malaltia\,presents}\\{\textstyle en\,una\,poblaci{\acute {o}}\,en\,un\,moment\,determinat}\end{array}}{\begin{array}{c}{\textstyle Nombre\,de\,no\,casos\,de\,malaltia\,presents}\\{\textstyle en\,una\,poblaci{\acute {o}}\,en\,un\,moment\,determinat}\end{array}}}} {\displaystyle P\left(x\right)=3-5x+0,5x^{2}} {\displaystyle OR={\frac {\displaystyle OI_{E+}}{\displaystyle OI_{E-}}}={\frac {\displaystyle {\frac {a}{b}}}{\displaystyle {\frac {c}{d}}}}={\frac {\displaystyle a\times d}{\displaystyle b\times c}}} {\displaystyle {\begin{aligned}&3^{\log _{3}\left(x+5\right)}=3^{1}\\&x+5=3\\&x=-2\\\end{aligned}}} {\displaystyle P(x)} {\displaystyle {\frac {\sum _{i=1}^{n}(x_{i}-k)^{2}}{n}}} {\displaystyle {\begin{array}{c}{\textit {Proporcio}}\\{\textit {d'incidencia}}\\{\textit {en~4~anys}}\end{array}}={\frac {\displaystyle {\textstyle Casos\,\,incidents}}{\left({\begin{array}{c}{\textit {En~risc}}\\{\textit {a~l'inici~de~l'estudi}}\end{array}}\right)}}={\frac {10}{20}}=0,50} {\displaystyle {\textit {10~persones}}\times {\textit {any}}\times \left({\frac {\textit {2~semestres}}{\textit {1~any}}}\right)={\textit {20~persones}}\times {\textit {semestre}}} {\displaystyle TI_{0}={\frac {c}{PT_{0}}}} {\displaystyle \cot \theta =} {\displaystyle 1\cdot 1\cdot 1=1\ } {\displaystyle {\begin{aligned}&\left\{{\begin{matrix}a-{\frac {b\cdot {b}'}{{a}'}}={\frac {{{a}'}'}{{a}'}}\\\left({a}'+{\frac {{b}'^{2}}{{a}'}}\right)\cdot b={{b}'}'-{\frac {{{a}'}'\cdot {b}'}{{a}'}}\\\end{matrix}}\right.\\&\left\{{\begin{matrix}a-{\frac {b\cdot {b}'}{{a}'}}={\frac {{{a}'}'}{{a}'}}\\{\frac {{a}'^{2}+{b}'^{2}}{{a}'}}\cdot b={\frac {{{b}'}'\cdot {a}'-{{a}'}'\cdot {b}'}{{a}'}}\\\end{matrix}}\right.\\&\left\{{\begin{matrix}a={\frac {{{a}'}'}{{a}'}}+{\frac {{{b}'}'\cdot {a}'-{{a}'}'\cdot {b}'}{{a}'^{2}+{b}'^{2}}}\cdot {\frac {{b}'}{{a}'}}\\b={\frac {{{b}'}'\cdot {a}'-{{a}'}'\cdot {b}'}{{a}'^{2}+{b}'^{2}}}\\\end{matrix}}\right.\\&\left\{{\begin{matrix}a={\frac {{{a}'}'\cdot \left({a}'^{2}+{b}'^{2}\right)+\left({{b}'}'\cdot {a}'-{{a}'}'\cdot {b}'\right)\cdot {b}'}{{a}'\cdot \left({a}'^{2}+{b}'^{2}\right)}}\\b={\frac {{{b}'}'\cdot {a}'-{{a}'}'\cdot {b}'}{{a}'^{2}+{b}'^{2}}}\\\end{matrix}}\right.\\&\left\{{\begin{matrix}a={\frac {{{a}'}'\cdot {a}'^{2}+{{a}'}'\cdot {b}'^{2}+{{b}'}'\cdot {a}'\cdot {b}'-{{a}'}'\cdot {b}'^{2}}{{a}'\left({a}'^{2}+{b}'^{2}\right)}}\\b={\frac {{{b}'}'\cdot {a}'-{{a}'}'\cdot {b}'}{{a}'^{2}+{b}'^{2}}}\\\end{matrix}}\right.\\&\left\{{\begin{matrix}a={\frac {{{a}'}'\cdot {a}'^{2}+{{b}'}'\cdot {a}'{b}'}{{a}'\left({a}'^{2}+{b}'^{2}\right)}}\\b={\frac {{{b}'}'\cdot {a}'-{{a}'}'\cdot {b}'}{{a}'^{2}+{b}'^{2}}}\\\end{matrix}}\right.\\&\left\{{\begin{matrix}a={\frac {{{a}'}'\cdot {a}'+{{b}'}'\cdot {b}'}{{a}'^{2}+{b}'^{2}}}\\b={\frac {{{b}'}'\cdot {a}'-{{a}'}'\cdot {b}'}{{a}'^{2}+{b}'^{2}}}\\\end{matrix}}\right.\\\end{aligned}}} {\displaystyle b=-{\dfrac {5}{7}}} {\displaystyle ^{2}} {\displaystyle 2x=8} {\displaystyle {\begin{matrix}x\end{matrix}}} {\displaystyle \mathbf {l} =\phi \cdot \mathbf {r} } {\displaystyle 3*7=21} {\displaystyle \left\{{\begin{matrix}a=M\left(z\right)\cdot {a}'\\b=M\left(z\right)\cdot {b}'\\\end{matrix}}\right.\Rightarrow \left\{{\begin{matrix}{a}'={\frac {a}{M\left(z\right)}}\\{b}'={\frac {b}{M\left(z\right)}}\\\end{matrix}}\right.} {\displaystyle PRA_{Exp}={\frac {TI_{1}-TI_{0}}{TI_{1}}}={\frac {\textstyle TI_{1}}{\textstyle TI_{1}}}-{\frac {\textstyle TI_{0}}{\textstyle TI_{1}}}=1-{\frac {1}{RR}}={\frac {RR-1}{RR}}} {\displaystyle 2x+(x-1)} {\displaystyle \left\{{\begin{array}{rcl}5x+3y&=&7\\2x-6y&=&10\end{array}}\right.} {\displaystyle B\cdot h} {\displaystyle f={\frac {g}{h}}\Rightarrow g=f\cdot h} {\displaystyle X_{Z}^{A}} {\displaystyle (X_{n})} {\displaystyle P(x)=a_{n}x^{n}+a_{n-1}x^{n-1}+\cdots +a_{1}x+a_{0}} {\displaystyle 2x-12+3x} {\displaystyle RR={\frac {PI_{E+}}{PI_{E-}}}={\frac {\frac {\textstyle a}{\textstyle n_{E+}}}{\frac {\textstyle c}{\textstyle n_{E-}}}}} {\displaystyle \Omega \equiv \{1,2,3,4,5,6\}} {\displaystyle \ln \left({\frac {N_{t}}{N_{0}}}\right)=-\lambda \cdot t} {\displaystyle {\frac {1}{\varepsilon }}=K} {\displaystyle f\left(x\right)=mx+b} {\displaystyle {\frac {I_{E+}}{1-I_{E-}}}={\frac {1}{1-1}}={\frac {1}{0}}=\infty } {\displaystyle N={\frac {\left|{\frac {dN}{dt}}\right|}{\lambda }}={\frac {1\cdot 10^{6}}{3.21\cdot 10^{-5}}}=3.116\cdot 10^{10}} {\displaystyle x=-18} {\displaystyle h=b\,(\sin A)=a\,(\sin B)} {\displaystyle M={\frac {\mbox{mols de solut}}{\mbox{litre de dissolució}}}} {\displaystyle {\textit {0,0036}}\,{\frac {\textit {casos~incidents}}{{\textit {persones}}\times {\textit {mes}}}}} {\displaystyle x_{3}=-2\,\!} {\displaystyle \tan {\frac {\theta }{2}}=\pm \,{\sqrt {\frac {1-\cos \theta }{1+\cos \theta }}}.\,} {\displaystyle {\frac {3}{4}}V={\frac {A\cdot h}{4}}} {\displaystyle Y^{\ast }} {\displaystyle ={\frac {\sin ^{2}\theta }{\theta (1+\cos \theta )}}\,} {\displaystyle Estada~mitjana={\frac {\displaystyle Cens~diari~mitj{\grave {a}}~\times N{\acute {u}}m\,dies\,per{\acute {i}}ode}{N{\acute {u}}m\,ingressos\,per{\acute {i}}ode}}} {\displaystyle PT=(poblacio\,\ en\,\ risc\,\ meitat\,\ periode)\,\times \,t} {\displaystyle \sec \theta \ } {\displaystyle m={{\mbox{canvi de }}y \over {\mbox{canvi de }}x}={\Delta y \over {\Delta x}}} {\displaystyle {\overset {\to }{\mathop {u} }}\,+{\overset {\to }{\mathop {v} }}\,={\overset {\to }{\mathop {w} }}\,\Rightarrow {\overset {\to }{\mathop {w} }}\,-{\overset {\to }{\mathop {u} }}\,={\overset {\to }{\mathop {v} }}\,} {\displaystyle QV^{2}=HV\cdot VK} {\displaystyle \cos {\frac {\theta }{2}}=\pm \,{\sqrt {\frac {1+\cos \theta }{2}}},\,} {\displaystyle \lim _{\theta \to 0}{\cos \theta }=1\,} {\displaystyle x+5-3x=1+2x-7+8x} {\displaystyle C-A} {\displaystyle {\frac {1}{2}}+{\frac {1}{2}}=} {\displaystyle hipotenusa^{2}=oposat^{2}+adjacent^{2}\ } {\displaystyle {\begin{array}{c}{\textit {Proporcio}}\\{\textit {d'incidencia}}\\{\textit {en~4~anys}}\end{array}}={\frac {\displaystyle {\textstyle Casos\,\,incidents}}{\left({\begin{array}{c}{\textit {En~risc}}\\{\textit {a~l'inici~de~l'estudi}}\end{array}}\right)}}={\frac {168}{1.665}}=0,10} {\displaystyle {\begin{aligned}&D\left({{f}^{-1}}\right)\circ f\circ {{f}^{-1}}={\frac {1}{D\left(f\right)}}\circ {{f}^{-1}}\\&D\left({{f}^{-1}}\right)={\frac {1}{D\left(f\right)}}\circ {{f}^{-1}}\\&D\left({{f}^{-1}}\right)={\frac {1}{D\left(f\right)\circ {{f}^{-1}}}}\\\end{aligned}}} {\displaystyle b={\dfrac {4}{3}}} {\displaystyle {\frac {5}{12}}+{\frac {1}{12}}=} {\displaystyle A-B=\{1,2\}} {\displaystyle st\left|{{x}^{*}}\right|=st\left|x+\varepsilon \right|=x} {\displaystyle 9.6,10,10.2} {\displaystyle RA_{Pob}={\frac {\textstyle a_{1}}{\textstyle n_{1}}}={\frac {\textstyle a-a_{0}}{\textstyle n_{1}}}={\frac {\textstyle n_{1}\times PI_{1}-n_{1}\times PI_{0}}{\textstyle n_{1}}}=PI_{1}-PI_{0}} {\displaystyle -3} {\displaystyle 8\,} {\displaystyle {\overline {A}}=\{3,4,5,6\}} {\displaystyle x=3,y=-1} {\displaystyle 2+3^{2}-5\cdot 2=2+9-10=1} {\displaystyle \left\{\left\{1,2,3,4\right\}5\left\{6,7,8,9\right\}\right\}} {\displaystyle Q(x)=x+1=x-(-1)\,\!} {\displaystyle {\begin{aligned}{\frac {c}{d}}-{\frac {ad+bc}{2bd}}&={\frac {2bdc-d\cdot \left(ad+bc\right)}{2bd^{2}}}\\&={\frac {bdc-ad^{2}}{2bd^{2}}}\\&={\frac {cb-da}{2db}}\end{aligned}}} {\displaystyle {\frac {7}{3}}\div {\frac {6}{5}}={\frac {7\times 5}{3\times 6}}={\frac {35}{18}}} {\displaystyle \tan(\alpha +\beta )={\frac {\tan \alpha +\tan \beta }{1-\tan \alpha \tan \beta }}\,} {\displaystyle \bigtriangleup \%={\frac {IPC_{1}-IPC_{0}}{IPC_{0}}}\times 100=\left({\frac {IPC_{1}}{IPC_{0}}}-{\frac {IPC_{0}}{IPC_{0}}}\right)\times 100=\left({\frac {IPC_{1}}{IPC_{0}}}-1\right)\times 100} {\displaystyle =} {\displaystyle C=\{} {\displaystyle a_{1}=(a+c)-(a_{0}+c)=m_{1}-(a_{0}+c)} {\displaystyle D\left(f\right)=h\cdot D\left(g\right)+g\cdot D\left(h\right)} {\displaystyle f(4)=16=f(-4)} DDYŽII(;Fvotf<-9O_bˆ\VEYfyP` -Shkpyfȴp9XHsqM?` Dq%28Iar|̀sӚR ,>Mg-zTX.YqbzwR! N1 O ] i }  r  0" 0 V u   q Q6 QF R q x ;  A )   C b < & ( # ! PA ] {e Js ? e q   /7ROGx 75&2jJ?WՎ5iZIUlۭD]jkWe.>̰Yf,f vIw 4.AZͤsi!C}%m:U> a 4<Ctx"JJ 5[A{, $7-H[Lhϒ8K: p,bl %e 2>BROVckt.dG  !aeBnLU0o9H-\eu~0!<a/;FAS[`Uu;6,IUbpx~,u}y8(K-<TeiƁE {\displaystyle {\begin{aligned}st\left|{\frac {f\left(g\left(x+\varepsilon \right)\right)-f\left(g\left(x\right)\right)}{\varepsilon }}\right|&=st\left|{\frac {f\left(y+\delta \right)-f\left(y\right)}{\varepsilon }}\right|\\&=st\left|{\frac {f\left(y+\delta \right)-f\left(y\right)}{\varepsilon }}\cdot {\frac {\varepsilon \cdot \delta }{\varepsilon \cdot \delta }}\right|\\&=st\left|{\frac {f\left(y+\delta \right)-f\left(y\right)}{\delta }}\cdot {\frac {\delta }{\varepsilon }}\right|\end{aligned}}} {\displaystyle E=\int f(x)\,dx} {\displaystyle Prevalen{\text{ç}}a\,en\,un\,per{\acute {\imath }}ode=Prevalen{\text{ç}}a\,al\,inici+Incid{\grave {e}}ncia\,en\,el\,per{\acute {\imath }}ode} {\displaystyle {\frac {Nombre\,infeccions}{N{\acute {u}}m\,ingressos\,per{\acute {i}}ode\times Estada\,mitjana}}} {\displaystyle -(-7+2x)} {\displaystyle (TI_{1}-PT_{1})} {\displaystyle {\frac {b\cdot h}{2}}} {\displaystyle s^{2}(x)={\frac {\sum _{i=1}^{n}\left(x_{i}-{\overline {x}}\right)^{2}}{n}}} {\displaystyle y_{A}^{\prime }=y_{A}-y_{O^{\prime }}} {\displaystyle \{5\}} {\displaystyle 3-x=2(5x-1)} {\displaystyle Y^{\ast }={\sqrt {Y}}} {\displaystyle PRA_{Exp}=1-{\frac {1}{3,98}}=0,749} {\displaystyle RR={\frac {PI_{E+}}{PI_{E-}}}={\frac {\textstyle 0,133}{\textstyle 0,071}}=1,88} {\displaystyle {\underset {n\to \infty }{\mathop {\lim } }}\,\left(1+{\frac {1}{n}}\right)^{n}} {\displaystyle AB=\sin \theta \,} {\displaystyle s^{2}={\frac {\sum _{i=1}^{n}x_{i}^{2}-n{\overline {x}}^{2}}{n-1}}} {\displaystyle OR={\frac {\textstyle 45}{\textstyle 23}}=1,96} {\displaystyle 2.7,3,3.2} {\displaystyle {\cos \theta \over {\sqrt {1-\cos ^{2}\theta }}}} {\displaystyle {\begin{pmatrix}1&0&2&1&1\\0&1&-1&-1&2\\0&0&0&-2&2\\0&0&0&3&-3\\\end{pmatrix}}} {\displaystyle \left|x-x_{0}\right|<\eta } {\displaystyle p_{2}\ldots p_{m}-d\cdot q_{2}\ldots q_{m}} {\displaystyle {\sqrt[{m}]{a^{m\cdot n}}}=a^{n}=a^{\frac {m\cdot n}{m}}} {\displaystyle {\begin{aligned}D\left(f\right)&={\frac {{\frac {h}{h}}\cdot D\left(g\right)-{\frac {g}{h}}\cdot D\left(h\right)}{h}}\\&={\frac {h\cdot D\left(g\right)-g\cdot D\left(h\right)}{h^{2}}}\\\end{aligned}}} {\displaystyle 10^{2}} {\displaystyle \left({\begin{array}{c}Oportunitat\\d'incid{\grave {e}}ncia\end{array}}\right)={\frac {\textit {PI}}{\textit {1-PI}}}={\frac {\frac {Casos\,incidents}{Poblaci{\grave {o}}\,en\,risc\,inici}}{\frac {Casos\,no\,incidents}{Poblaci{\grave {o}}\,en\,risc\,inici}}}={\frac {Casos\,incidents}{Casos\,no\,incidents}}} {\displaystyle -dN=\lambda N\cdot dt\,\!} {\displaystyle \mathbf {v} =\mathbf {v_{0}} +\mathbf {a} \cdot \mathbf {t} } {\displaystyle {\begin{array}{c}{\mathit {Taxa}}\\{\mathit {incid{\grave {e}}ncia}}\\{\mathit {instant{\grave {a}}nia}}\end{array}}={\frac {\left(-1\right)\times {\underset {\mathrm {\Delta } t\rightarrow 0}{\lim }}{\frac {{N}_{t+\mathrm {\Delta } t}-{N}_{t}}{\mathrm {\Delta } t}}}{{N}_{t}}}} {\displaystyle {\dfrac {6x}{3}}-{\dfrac {6\cdot 4}{2}}+{\dfrac {6x}{2}}} {\displaystyle f(x)={\sqrt {x}}} {\displaystyle RA_{Pob}=PI_{p}-PI_{0}={\frac {\textstyle N\times (PI_{p}-PI_{0})}{\textstyle N}}={\frac {\textstyle N\,\times PI_{p}-N\,\times PI_{0}}{\textstyle N}}={\frac {\textstyle m_{1}-{(a}_{0}+c)}{\textstyle N}}={\frac {\textstyle a_{1}}{\textstyle N}}} {\displaystyle {\frac {{{z}'}'}{{z}'}}={\frac {{{a}'}'+{{b}'}'\cdot i}{{a}'+{b}'\cdot i}}} {\displaystyle +3} {\displaystyle F=G{\frac {m_{1}m_{2}}{d^{2}}}} {\displaystyle \lim _{x\to a}f(x)=+\infty \,\!} {\displaystyle s} {\displaystyle M>0\,\!} {\displaystyle \phi =\phi _{0}+\omega \cdot \mathbf {t} } {\displaystyle p(A\cup B)=p(A)+p(B)-p(A\cap B)} {\displaystyle \{4,5,6\}} {\displaystyle {\underset {n\to \infty }{\mathop {\lim } }}\,{\frac {3\cdot {{\varepsilon }_{n}}^{2}+2{{\varepsilon }_{n}}}{{{\varepsilon }_{n}}^{3}+3\cdot {{\varepsilon }_{n}}}}={\underset {n\to \infty }{\mathop {\lim } }}\,{\frac {3\cdot {{\varepsilon }_{n}}+2}{{{\varepsilon }_{n}}^{2}+3}}} {\displaystyle -\ln 16=-0.1155\cdot t\,\!} {\displaystyle 2+2-2=2\ } {\displaystyle {1 \over 2}={2 \over 4}\,} {\displaystyle {\sqrt {5-5:5}}=2\ } {\displaystyle 1157.625+57.88125=1215.50625} {\displaystyle 5\cdot 1157.625\div 100=57.88125} {\displaystyle (5x^{4}+3x^{2}-7x+6)+(-x^{4}+2x^{3}-8x^{2}+4x-1)} {\displaystyle {\begin{aligned}1={\frac {hipotenusa^{2}}{hipotenusa^{2}}}&={\frac {oposat^{2}+adjacent^{2}}{hipotenusa^{2}}}=\\&={\frac {oposat^{2}}{hipotenusa^{2}}}+{\frac {adjacent^{2}}{hipotenusa^{2}}}=\\&=\left({\frac {oposat}{hipotenusa}}\right)^{2}+\left({\frac {adjacent}{hipotenusa}}\right)^{2}\\&=\left(\sin A\right)^{2}+\left(\cos A\right)^{2}\\&=\sin ^{2}A+\cos ^{2}A\end{aligned}}} {\displaystyle {\sqrt {\csc ^{2}\theta -1}}} {\displaystyle {\begin{aligned}f\left(x\right)&={{\log }_{a}}\left(x\right)\\&{f}'\left(x\right)=st\left|{\frac {{{\log }_{a}}\left(x+\varepsilon \right)-{{\log }_{a}}\left(x\right)}{\varepsilon }}\right|\\\end{aligned}}} {\displaystyle {\frac {1}{4}}{\sqrt {25+10{\sqrt {5}}}}\cdot a^{2}} {\displaystyle O^{\prime }=(x_{O^{\prime }},\;y_{O^{\prime }})} {\displaystyle {\begin{matrix}a_{5}\end{matrix}}} {\displaystyle 2x+(x-1)=1-(x-3)} {\displaystyle 1000+50=1050} {\displaystyle y={\dfrac {50}{-8}}} {\displaystyle {{x}^{*}}=K+x+\varepsilon } {\displaystyle W_{n}} {\displaystyle \to } {\displaystyle {\begin{aligned}x&=\cos(at)^{i}\sin(bt)^{j}\\y&=\cos(ct)^{k}\sin(dt)^{l}\end{aligned}}} {\displaystyle {\frac {a}{b}}} {\displaystyle \scriptstyle {a\,=\,q\sin \alpha }} {\displaystyle -(3x-5)=-3x+5} {\displaystyle R_{4}^{0}(\rho )=6\rho ^{4}-6\rho ^{2}+1} {\displaystyle {\sqrt[{3}]{8}}+{\sqrt[{3}]{8}}+{\sqrt[{3}]{8}}=6\ } {\displaystyle \left\{\phi \right\}} {\displaystyle {\alpha }\,} {\displaystyle f(0)=y} {\displaystyle b={\dfrac {-8}{-6}}} {\displaystyle {\sqrt {1+\cot ^{2}\theta }}} {\displaystyle {\frac {a}{h}}} {\displaystyle {\begin{pmatrix}1&3&-1&-2&7\\0&-5&5&8&-13\\0&-5&5&3&-8\\0&-16&16&16&-32\\\end{pmatrix}}} {\displaystyle \{A,B,E\}} {\displaystyle TI\times 100=0,00014{\frac {casos}{persona-dia}}\times {\frac {365,25\,dies}{1\,{\textit {any}}}}\times 100=5,2{\frac {casos}{100\,{\textit {persones-any}}}}} {\displaystyle e^{[-TI\times t]}} {\displaystyle \left\{{\begin{array}{c}x+y=-2\\3x+2y=0\end{array}}\right.} {\displaystyle {\frac {6x^{2}+4x+10}{2x^{3}+8}}} {\displaystyle B=\{9,10\}} {\displaystyle {\begin{aligned}f({\text{Albert}})&=1990,\quad &f({\text{Enric}})&=1996,\quad &f({\text{Marina}})&=1997\\f^{-1}(1990)&={\text{Albert}},\quad &f^{-1}(1996)&={\text{Enric}},\quad &f^{-1}(1997)&={\text{Marina}}\end{aligned}}} {\displaystyle {\begin{aligned}&b=-2a{{x}_{v}}\\&c=ax_{v}^{2}+{{y}_{v}}\\\end{aligned}}} {\displaystyle {\frac {{N}_{t+\mathrm {\Delta } t}-{N}_{t}}{\mathrm {\Delta } t}}={\frac {casos\,incidents}{per{\acute {\imath }}ode\,estudiat}}} {\displaystyle t(t-1)(t-1)\dots (t-(n-1))\ } {\displaystyle {\begin{aligned}x&=\cos(at)-\cos(bt)^{2}\\y&=\sin(dt)^{2}-\sin(et)\end{aligned}}} {\displaystyle ERR={\frac {I_{E+}-I_{E-}}{I_{E-}}}={\frac {I_{E+}}{I_{E-}}}-1=RR-1} {\displaystyle {\frac {\Delta y}{\Delta x}}={\frac {mx+c-mx_{0}-c}{x-x_{0}}}={\frac {m\left(x-x_{0}\right)+\left(c-c\right)}{x-x_{0}}}=m{\frac {x-x_{0}}{x-x_{0}}}=m} {\displaystyle {\frac {1}{3^{2}}}={\frac {1}{9}}} {\displaystyle {\begin{matrix}+\\\\\end{matrix}}\;{\begin{matrix}5&\quad &-1&\quad &11&\quad &6&\quad &3\\-5\cdot 1&\quad &-5\cdot 3&\quad &-5\cdot (-1)&\quad &-5\cdot (-2)&\quad &-5\cdot 7\\\hline 0&\quad &-16&\quad &16&\quad &16&\quad &-32\\\end{matrix}}} {\displaystyle -8y=50} {\displaystyle {\frac {P\left(x\right)}{Q\left(x\right)}}\cdot {\frac {R\left(x\right)}{S\left(x\right)}}={\frac {P\left(x\right)\cdot R\left(x\right)}{Q\left(x\right)\cdot S\left(x\right)}}} {\displaystyle n-1} {\displaystyle {\begin{pmatrix}\lambda _{1}^{1}&\lambda _{2}^{1}&\ldots &\lambda _{k}^{1}\\\lambda _{1}^{2}&\lambda _{2}^{2}&\ldots &\lambda _{k}^{2}\\\vdots &\vdots &\vdots \,\vdots \,\vdots &\vdots \\\lambda _{1}^{n}&\lambda _{2}^{n}&\ldots &\lambda _{k}^{n}\end{pmatrix}}} {\displaystyle f\colon X\to Y\,} {\displaystyle \left\{{\begin{matrix}x^{2}+y^{2}=25\\4x-3y=0\\\end{matrix}}\right.} {\displaystyle TI_{p}>TI_{0}} {\displaystyle A-B=\{} {\displaystyle {\frac {\textstyle 21}{\textstyle 7655}}\times 100=0,27} {\displaystyle d={\frac {a_{5}-a_{2}}{3}}} {\displaystyle \{cara\},\{creu\}} {\displaystyle 1+{\dfrac {2-x}{3}}-{\dfrac {x-3}{2}}={\dfrac {x}{3}}-{\dfrac {4-x}{2}}} {\displaystyle 2\cdot \pi \cdot r\cdot h+2\cdot \pi \cdot r^{2}} {\displaystyle m/s^{2}} {\displaystyle n\cdot {\frac {a}{b}}={\frac {a}{b}}+{\frac {a}{b}}+\ldots +{\frac {a}{b}}={\frac {a+a+\ldots +a}{b}}={\frac {na}{b}}} {\displaystyle {}_{\mathbf {92} }^{\mathbf {238} }\mathbf {U} } {\displaystyle A-C=\{1\}} {\displaystyle \left({\frac {a}{b}}\right)^{-1}={\frac {b}{a}}{\mbox{ si }}a\neq 0} {\displaystyle {\sqrt {9}}+{\sqrt {9}}-{\sqrt {9}}=3\ } {\displaystyle EE(ln(RR))={\sqrt {{\frac {\textstyle b}{\textstyle n_{1}\times a}}+{\frac {\textstyle d}{\textstyle n_{0}\times c}}}}} {\displaystyle {\frac {\sin A}{\cos A}}={\frac {\frac {oposat}{hipotenusa}}{\frac {adjacent}{hipotenusa}}}={\frac {oposat}{hipotenusa}}\cdot {\frac {hipotenusa}{adjacent}}={\frac {oposat}{adjacent}}=\tan A} {\displaystyle z^{n}} {\displaystyle \{2,3,6\}} {\displaystyle {\sqrt {4}}+{\sqrt {4}}-{\sqrt {4}}=2\ } {\displaystyle {\begin{aligned}&\cos \theta =2\cos ^{2}{\frac {\theta }{2}}-1\\&\cos \theta =1-2\sin ^{2}{\frac {\theta }{2}}\\\end{aligned}}} {\displaystyle \{3,4,5\}} {\displaystyle Mortalitat=TI\times Letalitat} {\displaystyle a^{2}+b^{2}=ac\cos(\beta )+bc\cos(\alpha )+2ab\cos(\gamma )\,} {\displaystyle \mathbf {v_{0}} ^{2}=\mathbf {v_{0x}} ^{2}+\mathbf {v_{0y}} ^{2}} {\displaystyle \{1,5\}} {\displaystyle 3.980/(3.980+9.960)=28,6\%} {\displaystyle B-C} {\displaystyle {\sqrt[{3}]{2}}\cdot {\sqrt[{3}]{4}}={\sqrt[{3}]{2\cdot 4}}={\sqrt[{3}]{8}}} {\displaystyle S2=\{O^{\prime };\;x^{\prime },y^{\prime }\}} {\displaystyle a^{2}=b^{2}+c^{2}-2bc\cos(\alpha ).\,} {\displaystyle {\frac {\Delta y}{\Delta x}}={\frac {\left(mx+c\right)-\left(mx_{0}+c\right)}{x-x_{0}}}} {\displaystyle {\dfrac {31}{10}}} {\displaystyle p(A\cup B)=p(A)+p(B)} {\displaystyle 7-(6x-1)=1-4(6x-1)+2} {\displaystyle b^{2}-4ac\ } {\displaystyle {\begin{aligned}{f}'\left(x\right)&=st\left|{\frac {1}{x}}\cdot {{\log }_{a}}e\right|\\&={\frac {1}{x}}\cdot {{\log }_{a}}e\\\end{aligned}}} {\displaystyle PT=16+0+28+20+36+12+4+8+24+32=180} {\displaystyle {\begin{aligned}f\left(x\right)={{x}^{\frac {a}{b}}}&={\sqrt[{b}]{{x}^{a}}}\\{f}'\left(x\right)&={\frac {a}{b}}\cdot {{x}^{{\frac {a}{b}}-1}}\\&={\frac {a}{b}}\cdot {{x}^{\frac {-\left(b-a\right)}{b}}}\\&={\frac {a}{b{{x}^{\frac {b-a}{b}}}}}\\&={\frac {a}{b{\sqrt[{b}]{{x}^{b-a}}}}}\\\end{aligned}}} {\displaystyle {\begin{aligned}P\left(x_{0}\right)&=\left(\left(\left(3-4\right)\times 3+2\right)\times 3+0\right)\times 3+3\\&=\left(-1\times 3+0\right)\times 3+3\\&=-9+3\\&=-6\end{aligned}}} {\displaystyle PR={\frac {P_{E+}}{P_{E-}}}={\frac {\frac {\textstyle a}{\textstyle a+b}}{\frac {\textstyle c}{\textstyle c+d}}}} {\displaystyle {\color {red}1}} {\displaystyle \mu _{i}^{j}={\frac {\lambda _{i}^{j}}{\lambda _{i}^{j}}}=1} {\displaystyle E} {\displaystyle x_{1}\ldots x_{n}} {\displaystyle \left\{{\begin{matrix}x^{2}+3x+1=y\\\left(x^{2}+3x+1\right)^{2}+5\left(x^{2}+3x+1\right)-70=0\\\end{matrix}}\right.} {\displaystyle z_{11}=-3x^{2}+3y^{2}+4x^{2}(x^{2}+y^{2})-4y^{2}(x^{2}+y^{2})} {\displaystyle {\begin{aligned}&f\left(x\right)={\frac {10x+2}{3x^{2}}}\\&g\left(x\right)=x-1\\\end{aligned}}} {\displaystyle {\begin{matrix}a_{n}\end{matrix}}} {\displaystyle n_{1}=n_{3}-n_{2}} {\displaystyle x=5,y=-2} {\displaystyle {{\mbox{v}}_{1} \over {\mbox{v}}_{2}}={\sqrt {d_{2} \over d_{1}}}} {\displaystyle {\begin{aligned}x&=\cos(at)-\cos(bt)^{2}\sin(ct)\\y&=\sin(dt)-\sin(et)^{2}\cos(ft)\end{aligned}}} {\displaystyle n_{3}=n_{1}+n_{2}} {\displaystyle 5\,} {\displaystyle {\sqrt[{n}]{a}}\div {\sqrt[{n}]{b}}={\sqrt[{n}]{a\div b}}} {\displaystyle \mathbf {x} =f(g^{-1}(\mathbf {y} ))} {\displaystyle a^{\frac {b}{c}}={\sqrt[{c}]{a^{b}}}} {\displaystyle 1+1+1=3\ } {\displaystyle {1 \over \cos \theta }} {\displaystyle f\left(x\right)=3x+2} {\displaystyle 2+3} {\displaystyle {\begin{aligned}\left|f\left(x\right)-f\left(x_{0}\right)\right|&=\left|f\left(x\right)-f\left(x_{0}\right)\right|\\&=\left|x-x_{0}\right|\\\end{aligned}}} {\displaystyle {\begin{aligned}&\pi r_{con}^{2}+\pi r_{esf}^{2}=\pi r_{cil}^{2}\\&S_{con}+S_{esf}=S_{cil}\\\end{aligned}}} {\displaystyle -2x-3x-2x-3x} {\displaystyle a_{0}=TI_{0}\times PT_{1}} {\displaystyle \mathbf {\omega } } {\displaystyle U\equiv \{1,2,3,4,5,6\}} {\displaystyle -2^{4}+4\cdot 2^{2}-3\cdot 2+7=-16+16-6+7=1} {\displaystyle (-a)+(-b)+a+b=[a+(-a)]+[b+(-b)]=0+0=0\,} {\displaystyle {\begin{matrix}+\\\\\end{matrix}}\;{\begin{matrix}3&\quad &4&\quad &2&\quad &2&\quad &8\\-3\cdot 1&\quad &-3\cdot 3&\quad &-3\cdot (-1)&\quad &-3\cdot (-2)&\quad &-3\cdot 7\\\hline 0&\quad &-5&\quad &5&\quad &8&\quad &-13\\\end{matrix}}} {\displaystyle x^{2}+y^{2}=25\,} {\displaystyle A=\{} {\displaystyle \varepsilon >0\wedge \varepsilon <x\ \forall x\in \Re \ x>0} {\displaystyle \Omega \equiv \{creu,cara\}} {\displaystyle A\cap B=\emptyset } {\displaystyle RR={\frac {Incid{\grave {e}}ncia~en~exposats\,(I_{E+})}{Incid{\grave {e}}ncia~en~no~exposats\,(I_{E-})}}} {\displaystyle {\begin{aligned}3x^{2}+x&=2y\\6x&=y^{2}\end{aligned}}} {\displaystyle \mathbf {v_{0y}} } {\displaystyle 4.9*10^{-7}\left(\Omega \cdot \mathrm {m} \right)} {\displaystyle f_{1},f_{2},f_{3}...f_{n}} {\displaystyle OR={\frac {b}{c}}} {\displaystyle {\color {green}4}} {\displaystyle \ A+b+c+d\,} {\displaystyle {\text{Massa de N nuclis}}={\frac {({\text{nº de nuclis}})({\text{Nombre màssic}})}{\text{nº d'Avogadro}}}={\frac {(3.116\cdot 10^{10})\cdot (99)}{6.023\cdot 10^{23}}}=5.122\cdot 10^{-12}\ {\text{g}}} {\displaystyle {\begin{aligned}&f\left(x\right)=ax^{2}+bx+c\\&f\left(x\right)+C=ax^{2}+bx+c+C\\&ax^{2}+bx+c+C=0\\\end{aligned}}} {\displaystyle a_{1}=PRA_{Exp}\times a} {\displaystyle \{A,C\}} {\displaystyle \log _{3}\left(x+5\right)=1} {\displaystyle EE(ln(RR))={\sqrt {{\frac {1}{a}}+{\frac {1}{c}}}}} {\displaystyle t={\frac {\ln 16}{0.1155}}=24\ {\text{hores}}} {\displaystyle 729,486,324,216,144...\,} {\displaystyle \{2,5,6\}} {\displaystyle 222=9\ } {\displaystyle {\begin{aligned}&\cos \left(\alpha -\beta \right)=\cos \left(\alpha \right)\cos \left(\beta \right)+\sin \left(\alpha \right)\sin \left(\beta \right)\\&\sin \left(\alpha -\beta \right)=\sin \left(\alpha \right)\cos \left(\beta \right)-\cos \left(\alpha \right)\sin \left(\beta \right)\\&\\&R\left({z}/{{z}'}\;\right)={\frac {R\left(z\right)R\left({{z}'}\right)+I\left(z\right)I\left({{z}'}\right)}{R\left({{z}'}\right)^{2}+I\left({{z}'}\right)^{2}}}\\&I\left({z}/{{z}'}\;\right)={\frac {I\left(z\right)R\left({{z}'}\right)+R\left(z\right)I\left({{z}'}\right)}{R\left({{z}'}\right)^{2}+I\left({{z}'}\right)^{2}}}\\\end{aligned}}} {\displaystyle {\mathcal {B}}_{i}^{j}=\left\{e_{1},\ldots ,e_{j-1},\lambda _{i}^{j}e_{j},e_{j+1},\ldots ,e_{n}\right\}} {\displaystyle {\underset {x\to 2}{\mathop {\lim } }}\,{\frac {{{x}^{2}}-4}{3{{x}^{2}}-5x-2}}={\underset {n\to \infty }{\mathop {\lim } }}\,{\frac {{{\left(2+{{\varepsilon }_{n}}\right)}^{2}}-4}{3{{\left(2+{{\varepsilon }_{n}}\right)}^{2}}-5\left(2+{{\varepsilon }_{n}}\right)-2}}} {\displaystyle \{4\}} {\displaystyle (\forall \epsilon >0} {\displaystyle P\left(z\right)=z^{n}+\left(-a_{0}\right)} {\displaystyle ax^{2}+bx+c=0\ } {\displaystyle {\begin{aligned}D\left(f\circ g\right)\left(x\right)&=st\left|{\frac {\left(f\circ g\right)\left(x+\varepsilon \right)-\left(f\circ g\right)\left(x\right)}{\varepsilon }}\right|\\&=st\left|{\frac {f\left(g\left(x+\varepsilon \right)\right)-f\left(g\left(x\right)\right)}{\varepsilon }}\right|\end{aligned}}} {\displaystyle \mathbf {v_{y}} =\mathbf {v_{0y}} -\mathbf {g} \cdot \mathbf {t} } {\displaystyle Taxa\,incid{\grave {e}}ncia={\frac {\textstyle casos~incidents}{\textstyle {\frac {N_{F}+N_{I}}{2}}\times t}}={\frac {\textstyle 1.000}{\textstyle {\frac {1.500.000+1.499.000}{2}}\times 1}}=0,0006669} {\displaystyle P\left(x,y\right)=0} {\displaystyle \gamma } {\displaystyle \{N,B,V\}} {\displaystyle PRA_{Exp}=1-{\frac {1}{OR}}={\frac {OR-1}{OR}}} {\displaystyle {\dfrac {3}{2}}} {\displaystyle \cot(\alpha +\beta )={\frac {\cot \alpha \cot \beta -1}{\cot \alpha +\cot \beta }}\,} {\displaystyle P(x)=2x^{3}+3x^{2}-4\,\!} {\displaystyle l} {\displaystyle {\begin{aligned}\sin \left(\alpha -\beta \right)&=\sin \left(\alpha \right)\cos \left(-\beta \right)+\cos \left(\alpha \right)\sin \left(-\beta \right)\\&=\sin \left(\alpha \right)\cos \left(\beta \right)-\cos \left(\alpha \right)\sin \left(\beta \right)\\\end{aligned}}} {\displaystyle {\begin{aligned}\left|f\left(x\right)-f\left(x_{0}\right)\right|&=\left|\left[g\left(x\right)+h\left(x\right)\right]-\left[g\left(x_{0}\right)+h\left(x_{0}\right)\right]\right|\\&=\left|\left[g\left(x\right)-g\left(x_{0}\right)\right]+\left[h\left(x\right)-h\left(x_{0}\right)\right]\right|\\&<\left|\left[g\left(x\right)-g\left(x_{0}\right)\right]\right|+\left|\left[h\left(x\right)-h\left(x_{0}\right)\right]\right|\\&<{\frac {\varepsilon }{2}}+{\frac {\varepsilon }{2}}=\varepsilon \\\end{aligned}}} {\displaystyle x+10=-18+10=-8} {\displaystyle P(A\cup B)=P(A)+P(B)-P(A\cap B)} {\displaystyle \left\{{\begin{matrix}\left({\frac {3}{4}}y\right)^{2}+y^{2}=25\\x={\frac {3}{4}}y\\\end{matrix}}\right.} {\displaystyle {\frac {b^{m}}{b^{n}}}=b^{m-n}} {\displaystyle Y=a+b\times X} {\displaystyle t\left[(t-2)^{n-1}-(-1)^{n}(t-2)\right]} {\displaystyle y=-2} {\displaystyle ={\frac {\mbox{massa de solut}}{\mbox{massa de solut + massa de dissolvent}}}\times 100} {\displaystyle 10\,} {\displaystyle <5.000s^{-1}} {\displaystyle {\begin{aligned}u_{1}&=\lambda _{1}^{1}e_{1}+\lambda _{1}^{2}e_{2}+\cdots +\lambda _{1}^{n}e_{n}\\u_{2}&=\lambda _{2}^{1}e_{1}+\lambda _{2}^{2}e_{2}+\cdots +\lambda _{2}^{n}e_{n}\\\vdots &\vdots \\u_{k}&=\lambda _{k}^{1}e_{1}+\lambda _{k}^{2}e_{2}+\cdots +\lambda _{k}^{n}e_{n}\\\end{aligned}}} {\displaystyle OR={\frac {OE_{Ca}}{OE_{Co}}}={\frac {\frac {\textstyle 19}{\textstyle 39}}{\frac {\textstyle 7}{\textstyle 77}}}={\frac {\textstyle 0,487}{\textstyle 0,091}}=5,36} {\displaystyle \lbrack 0,{+}\infty )} {\displaystyle {\frac {\textstyle 24}{\textstyle 340}}=0,07} {\displaystyle x^{2}+10x=144} {\displaystyle C-A=\{5,6\}} {\displaystyle t_{i}} {\displaystyle x=-4} {\displaystyle \Delta q=\int C_{\rm {v}}{\rm {d}}T} {\displaystyle -{\dfrac {-x+1}{5}}={\dfrac {x-1}{5}}={\dfrac {x}{5}}-{\dfrac {1}{5}}} {\displaystyle 666=9\ } {\displaystyle {\frac {dN}{dt}}=-\lambda \cdot N} {\displaystyle \{N\},\{B\},\{V\},\{N,B\},\{N,V\}} {\displaystyle {\frac {AD}{AB}}={\frac {AE}{AC}}={\frac {DE}{BC}}} {\displaystyle L{\acute {i}}mit~superior~=~RR\times e^{+1,96\times EE(ln(RR))}~=~1,878\times e^{+1,96\times 0,238}~=~2,997} {\displaystyle 1 \over x} {\displaystyle y_{1},y_{2}...y_{n}\ } {\displaystyle -(-7+2x)=7x-2x} {\displaystyle \left(x+d\right)^{2}=x^{2}+2dx+d^{2}} {\displaystyle 2^{6}=64} {\displaystyle PA~en~t~anys~=~1-e^{-TI\times t}} {\displaystyle (1,022-1)\times 100=2,2\%} {\displaystyle f=g\circ h} {\displaystyle \{1,2,3,4,6\}} {\displaystyle {\begin{aligned}&{\frac {AD}{DB}}={\frac {AE}{EC}}\\&DB=AD{\frac {EC}{AE}}\\\end{aligned}}} {\displaystyle B-A} {\displaystyle \mathbb {N} _{0}} {\displaystyle PT=\left(N_{I}-{\frac {1}{2}}\times d\right)\times t=\left(N_{I}-{\frac {N_{I}-N_{F}}{2}}\right)\times t=\left({\frac {2N_{I}-(N_{I}-N_{F})}{2}}\right)\times t=\left({\frac {N_{I}+N_{F}}{2}}\right)\times t} {\displaystyle TI~=~{\frac {2}{120\,persones\,\times \,mes}}\,\times \,100~=~1,7~{\frac {casos\,incidents}{100\,persones\,\times \,mes}}} {\displaystyle \{C\}} {\displaystyle {\frac {\textstyle 95,0}{\textstyle 38,2}}=2,5} {\displaystyle PRA_{Pob}={\frac {\textstyle TI_{p}-TI_{0}}{\textstyle TI_{p}}}} {\displaystyle ={\frac {-17\pm {\sqrt {289-280}}}{2}}} {\displaystyle 120/3} {\displaystyle {\begin{aligned}{\frac {DE}{BC}}&={\frac {DE}{DE+FB{\frac {CE}{EA}}}}\\&={\frac {DE}{DE+DE{\frac {CE}{AE}}}}\\&={\frac {1}{1+{\frac {CE}{AE}}}}\\&={\frac {AE}{AE+CE}}\\&={\frac {AE}{AC}}\\\end{aligned}}} {\displaystyle {\frac {V}{T}}=k} {\displaystyle {\begin{aligned}\mu _{t}^{j}u_{i}-\lambda _{i}^{1}\mu _{t}^{j}e_{1}-&\lambda _{i}^{2}\mu _{t}^{j}e_{2}-\cdots -\lambda _{i}^{j-1}\mu _{t}^{j}e_{j-1}-\lambda _{i}^{j+1}\mu _{t}^{j}e_{j+1}-\cdots -\lambda _{i}^{n}\mu _{t}^{j}e_{n}=\\&=\mu _{t}^{j}\lambda _{i}^{j}e_{j}={\frac {\lambda _{t}^{j}}{\lambda _{i}^{j}}}\,\lambda _{i}^{j}e_{j}=\lambda _{t}^{j}e_{j}\end{aligned}}} {\displaystyle \pm \infty \,\!} {\displaystyle (5x^{4}+3x^{2}-7x+6)} {\displaystyle f(x)=a(x+b)^{2}+c} {\displaystyle \lambda _{i}^{j}} {\displaystyle TI={\frac {\textit {Prevalen{\text{ç}}a}}{\textit {durada}}}={\frac {0,002}{14}}=0,00014{\frac {casos}{persona-dia}}} {\displaystyle U\equiv \{creu,cara\}} {\displaystyle \mathbf {v_{0x}} =\mathbf {v_{0}} \cdot cos\phi } {\displaystyle m_{1}=a_{1}+a_{0}+c} {\displaystyle OI_{E+}=OR\times OI_{E-}} {\displaystyle 2(a+b)} {\displaystyle {\begin{aligned}f\left(x\right)&={{e}^{x}}\\{f}'\left(x\right)&={\frac {{e}^{x}}{{{\log }_{e}}\left(e\right)}}\\&={\frac {{e}^{x}}{1}}\\&={{e}^{x}}\\\end{aligned}}} {\displaystyle 2^{5}=32} {\displaystyle x={\dfrac {20}{3}}} {\displaystyle \log _{x}\left(a\cdot b\right)=\log _{x}\left(a\right)+\log _{x}\left(b\right)} {\displaystyle \left(x+y\right)^{2}=x^{2}+2xy+y^{2}} {\displaystyle OI_{E+}=3\times OI_{E-}} {\displaystyle \log _{x}\left(a^{b}\right)=b\cdot \log _{x}\left(a\right)} {\displaystyle \{1,2,5,6\}} {\displaystyle \{3,4,5,6\}} {\displaystyle f\left(x\right)=mx} {\displaystyle TI~=~{\frac {2}{10\,persones\,\times \,any}}\,\times \,100~=~20~{\frac {casos\,incidents}{100\,persones\,\times \,any}}} {\displaystyle s=-3.\,\!} {\displaystyle {{\sqrt {1-\sin ^{2}\theta }} \over \sin \theta }} {\displaystyle {\begin{matrix}y\end{matrix}}} {\displaystyle f(x)={\frac {1}{x}}} {\displaystyle \cos(2\theta )=2\cos ^{2}\theta -1\,} {\displaystyle N={\frac {({\text{nº d'Avogadro}})\cdot ({\text{Massa}})}{\text{Nombre màssic}}}={\frac {(6.023\cdot 10^{23})\cdot (1g)}{226}}=2.7\cdot 10^{21}\ {\text{nuclis}}} {\displaystyle \left\{{\begin{matrix}r'={\sqrt[{n}]{r}}\\{\Phi }'={\frac {\Phi }{n}}\\\end{matrix}}\right.} {\displaystyle PI=1-e^{-TI\times t}=1-e^{-0,015\times 10}=1-0,861=0,139\Rightarrow 13,9\%} {\displaystyle \Delta \mathbf {t} } {\displaystyle x^{2}=30^{2}+40^{2}} {\displaystyle \mathbf {t} } {\displaystyle {\sqrt {2}}=1,4142\ldots } {\displaystyle n\geq 2} {\displaystyle c=27} {\displaystyle {\frac {b}{\sin B}}={\frac {c}{\sin C}}.} {\displaystyle \log _{b}\left(x\right)=\log _{a}\left(x\right)\cdot \log _{b}\left(a\right)} {\displaystyle 8425x22.3=187.8775=188} {\displaystyle \Delta _{x}=\mathbf {x} _{f}-\mathbf {x} _{0}} {\displaystyle {\frac {4}{3}}\cdot \pi \cdot a\cdot b\cdot c} {\displaystyle {\frac {1}{4}}\cdot {\sqrt {3}}\cdot a^{2}} {\displaystyle 7c+8-2c+2=-3c-8-c} {\displaystyle -dN\propto N\cdot dt\,\!} {\displaystyle {\frac {ad+bc}{2bd}}\leq {\frac {c}{d}}} {\displaystyle {\begin{aligned}&{\frac {1}{m}}\cdot x+\left(y_{0}-{\frac {1}{m}}\cdot x_{0}\right)=m\cdot x+b\\&y_{0}-{\frac {1}{m}}\cdot x_{0}-b=\left(m-{\frac {1}{m}}\right)\cdot x\\&y_{0}-{\frac {1}{m}}\cdot x_{0}-b={\frac {m^{2}-1}{m}}\cdot x\\&x={\frac {m}{m^{2}-1}}\cdot \left(y_{0}-{\frac {1}{m}}\cdot x_{0}-b\right)\\&x={\frac {m\cdot y_{0}-x_{0}-m\cdot b}{m^{2}-1}}\\&y=m\cdot {\frac {m\cdot y_{0}-x_{0}-m\cdot b}{m^{2}-1}}+b\\\end{aligned}}} {\displaystyle \mathbb {Z} } {\displaystyle PI\simeq TI\times t=0,015\times 5=0,75\Rightarrow 7,5\%\simeq 7,2\%} {\displaystyle {\sqrt {1-\sin ^{2}\theta }}} {\displaystyle a_{0}} {\displaystyle x=5-2\cdot 1=3\,} {\displaystyle \gamma =\pi -\arcsin \left({\frac {c\sin \beta }{b}}\right)} {\displaystyle \mathbf {y} ={\frac {\mathbf {v_{0y}} }{\mathbf {v_{0x}} }}\cdot \mathbf {x} -{\frac {\mathbf {g} }{2\mathbf {v_{0}x} ^{2}}}\cdot \mathbf {x} ^{2}} {\displaystyle \mathbf {b} =\mathbf {r} \cdot \sin \mathbf {\phi } } {\displaystyle x_{0}} {\displaystyle V={\frac {\pi {\cdot }r^{2}\cdot h}{3}}} {\displaystyle P(x)=(x+1)(x-2)(2x^{2}-x+4)\,\!} {\displaystyle m^{3}} {\displaystyle 4\cdot \pi ^{2}\cdot r\cdot R} {\displaystyle B-A=\{4,6\}} {\displaystyle x^{2}=4\,} {\displaystyle {\frac {a/c}{b/d}}={\frac {ad}{bc}}} {\displaystyle A\cup B} {\displaystyle {\mathcal {C}}=\left\{u_{1},u_{2},\ldots ,u_{k}\right\}\,,\quad j>k\,,\ j\neq r} {\displaystyle \alpha =\pi -\beta -\arcsin \left({\frac {c\sin \beta }{b}}\right)} {\displaystyle {\frac {5}{12}}+{\frac {1}{12}}={\frac {1}{2}}} {\displaystyle 0={\frac {\mathbf {v_{0y}} }{\mathbf {v_{0x}} }}\cdot \mathbf {x} -{\frac {\mathbf {g} }{2\mathbf {v_{0}x} ^{2}}}\cdot \mathbf {x} ^{2}} {\displaystyle {\frac {n\cdot a\cdot b}{2}}} {\displaystyle a{\sqrt[{n}]{c}}+b{\sqrt[{n}]{c}}=(a+b){\sqrt[{n}]{c}}} {\displaystyle \%} {\displaystyle 0+0\cdot i\equiv 0} {\displaystyle {\begin{aligned}&\sin \left(2\pi -\theta \right)=\sin \left(\theta \right)\\&\cos \left(2\pi -\theta \right)=-\cos \left(\theta \right)\\\end{aligned}}} {\displaystyle 00:00:00\ } {\displaystyle 4x^{4}+2x^{3}-5x^{2}-3x+5} {\displaystyle (4!+4):4=7\ } {\displaystyle {L_{W}}=log{\frac {W_{1}}{W_{0}}}} {\displaystyle RR={\frac {TI_{E+}}{TI_{E-}}}={\frac {\textstyle 0,014}{\textstyle 0,0073}}=1,94} {\displaystyle x^{2}-2x+1=0} {\displaystyle t=t_{\frac {1}{2}}} {\displaystyle \{6\}} {\displaystyle 1\cdot 1+1=2\ } {\displaystyle P(x)=2x^{4}-3x^{3}+x^{2}-2x-8\,\!} {\displaystyle B\cup C=\{2,4,5,6\}} {\displaystyle -{\dfrac {4-2x}{3}}} {\displaystyle 3x^{2}+\left(2\cdot 4\right)x+10=30} {\displaystyle A^{\prime }=(x_{A}^{\prime },\;y_{A}^{\prime })} {\displaystyle 0+4+8+12+16+20+24+28+32+36+(36\times 10)=} {\displaystyle {\begin{aligned}x+0y+0z&=1\\y+0z&=2\\z&=3\end{aligned}}} {\displaystyle x_{1},x_{2}...x_{n}\ } {\displaystyle {\vec {\mathbf {v_{m}} }}} {\displaystyle {\overline {A}}} {\displaystyle a\,\!} {\displaystyle {\begin{aligned}{\frac {c}{d}}-{\frac {a}{b}}\geq 0&\Rightarrow {\frac {bc-da}{db}}\geq 0\\&\Rightarrow {\frac {bc-da}{2db}}\geq 0\end{aligned}}} {\displaystyle Pr(guanyar)={\frac {8}{10}}=0,80\Rightarrow 80\%} {\displaystyle {\frac {0,005}{1,4}}=0,003{\overline {571428}}} {\displaystyle a_{1},a_{2},a_{3}...a_{n}} {\displaystyle \left\{a\right\}} {\displaystyle \left\{{\begin{matrix}a+{a}'={{a}'}'\Leftrightarrow {{a}'}'-a={a}'\\b+{b}'={{b}'}'\Leftrightarrow {{b}'}'-b=b'\\\end{matrix}}\right.} {\displaystyle y=-{\dfrac {25}{4}}} {\displaystyle -2} {\displaystyle PT=N\,\times \,t} {\displaystyle (a+b)^{2}=(a+b)\cdot (a+b)=a\cdot a+a\cdot b+b\cdot a+b\cdot b=a^{2}+2ab+b^{2}} {\displaystyle {\frac {\sin \theta }{\theta }}>\cos \theta \,} {\displaystyle {\color {green}6}} {\displaystyle {\frac {persones}{temps}}} {\displaystyle C_{n}} {\displaystyle \left({{a}'}'+{{b}'}'\cdot i\right)-\left(a+b\cdot i\right)=\left(\left[{{a}'}'-a\right]+\left[{{b}'}'-b\right]\cdot i\right)} {\displaystyle \left({\frac {BC^{2}\cdot PA}{BA\cdot AC}}\right)} {\displaystyle \left(a^{b}\right)_{n}=\left(a_{n}\right)^{b_{n}}} {\displaystyle -x+8x-12x+x=2-1-5} {\displaystyle -2^{3}=-8\,} 'PR_gUxH-؞`X;aN_f.  n,6QC|`?L`_to{{08(t/BVZ$7`* ?gMn\y_ 1A?K4[&ps]pLzXc |<eZ".<fԊʚm\ C i ǘ  ?  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D.SHT`tSy? 2(.BPc!p(gRVf(A_Ԉzݭ~wq {\displaystyle {\frac {a}{b}}-\left({\frac {c}{d}}\right)={\frac {a}{b}}+{\frac {-c}{d}}={\frac {ad-cb}{bd}}} {\displaystyle {\begin{aligned}h_{4}\left(x\right)&={\frac {f\left(x\right)}{g\left(x\right)}}\\&={\frac {3x^{2}+2x+3}{x^{2}-2x}}\quad x\in \mathbb {R} -\left\{0,2\right\}\\\end{aligned}}} {\displaystyle a^{0}=a^{b-b}={\frac {a^{b}}{a^{b}}}=1} {\displaystyle 4x^{2}} {\displaystyle 3x+4y=13\,} {\displaystyle 6-6:6=5\ } {\displaystyle {\frac {f(a+h)-f(a)}{h}}.} {\displaystyle Y^{\ast }=Y^{\lambda }} {\displaystyle {\frac {3\times 2^{2}+2\times 2+5}{2^{3}+4}}={\frac {12+4+5}{8+4}}={\frac {21}{12}}={\frac {7}{4}}} {\displaystyle a^{2}=ac\cos(\beta )+ab\cos(\gamma )\,,} {\displaystyle {\frac {\cot \theta }{\sqrt {1+\cot ^{2}\theta }}}} {\displaystyle 8+8:8=9\ } {\displaystyle b=13} {\displaystyle x^{2}-3x+10=0} {\displaystyle A-C} {\displaystyle {\mbox{Arrels possibles:}}\left\{+1,-1,+2,-2\right\}} {\displaystyle x={\frac {-18}{-6}}=+3} {\displaystyle I_{E+}=RR\,\times \,I_{E-}} {\displaystyle \chi ^{2}} {\displaystyle PRA_{Pob}={\frac {a_{1}}{m_{1}}}\,\,\,\,\longrightarrow \,\,\,\,a_{1}=PRA_{Pob}\times m_{1}} {\displaystyle 4x+3+2+x=25-2x+3x} {\displaystyle =~540\,{persones}\times {mes}} {\displaystyle Taxa={\frac {\textstyle 14}{\textstyle 100\,malalts\,\times \,7\,dies}}=0,02\,{\frac {infeccions}{malalt\times dia}}} {\displaystyle \mathbf {T} ={\frac {1}{\mathbf {f} }}} {\displaystyle PV=k\,} {\displaystyle x^{2}=-x-1\ } {\displaystyle {\frac {a^{2}}{b^{2}}}=2} {\displaystyle a=TI_{1}\times PT_{1}} {\displaystyle 3-3:3=2\ } {\displaystyle V_{con}+V_{esf}=V_{cil}\,} {\displaystyle L{\acute {i}}mit~superior~=~OR\times e^{+1,96\times EE(ln(OR))}~=~2,013\times e^{+1,96\times 0,262}~=~3,366} {\displaystyle 3x+1-2x-3=5-6x} {\displaystyle 10:40\ } {\displaystyle {\underset {n\to \infty }{\mathop {\lim } }}\,a_{n}=l\Leftrightarrow \forall \varepsilon >0\quad \left.\exists N_{0}\right|\forall n>N_{0}\left\|l-a_{n}\right\|<\varepsilon } {\displaystyle PI_{E-}={\frac {\textstyle c}{\textstyle n_{E-}}}} {\displaystyle a={\frac {-b}{m}}} {\displaystyle 5+5:5=6\ } {\displaystyle x\ } {\displaystyle y=1} {\displaystyle P\left(x_{0}\right)=\left(\left(\left(\left(a_{n}x_{0}\right)+a_{n-1}\right)x_{0}+a_{n-2}\right)x_{0}+\ldots \right)x_{0}+a_{0}} {\displaystyle a={\dfrac {-18}{2}}} {\displaystyle {\frac {\sin \theta }{\theta \cos \theta }}>1\,} {\displaystyle \scriptstyle \cos(\gamma )\,=\,0} {\displaystyle f={\frac {g}{h}}} {\displaystyle \mathbf {r} ={\sqrt {a^{2}+b^{2}}}} {\displaystyle AQ=\sin \alpha \cos \beta \,} {\displaystyle {{\varepsilon }_{n}}={{s}_{n}}-x} {\displaystyle {\begin{aligned}{\frac {AD}{AB}}&={\frac {AD}{AD+DB}}\\&={\frac {AD}{AD+AD{\frac {EC}{AE}}}}\\&={\frac {1}{1+{\frac {EC}{AE}}}}\\&={\frac {AE}{AE+EC}}\\&={\frac {AE}{AC}}\\\end{aligned}}} {\displaystyle f\left(x\right)=ax^{2}+bx+c} {\displaystyle EE(ln(OR))~=~{\sqrt {{\frac {1}{a}}+{\frac {1}{b}}+{\frac {1}{c}}+{\frac {1}{d}}}}~=~{\sqrt {{\frac {1}{48}}+{\frac {1}{314}}+{\frac {1}{24}}+{\frac {1}{316}}}}~=~0,262} {\displaystyle \mathbf {r_{\phi }} } {\displaystyle x^{2}y+4yx-3x+4xy^{2}} {\displaystyle \left(1,88-1\right)\times 100=88\%} {\displaystyle L{\acute {i}}mit\,inferior=ln(OR)-1,96+EE(ln(OR))} {\displaystyle A+BC\to AC+B} {\displaystyle TI_{0}\times PT_{p}} {\displaystyle 1+{\dfrac {2-x}{3}}-{\dfrac {x-3}{2}}} {\displaystyle PQ=\sin \left(\beta \right)} {\displaystyle x^{2}+4x-3x+4} {\displaystyle \{1,4\}} {\displaystyle 5\cdot 1050\div 100=52.5} {\displaystyle x={\frac {1}{3}}} {\displaystyle {\frac {1}{4}}} {\displaystyle 10:00\ } {\displaystyle \}} {\displaystyle Prevalen{\text{ç}}a=TI\times durada\,malaltia} {\displaystyle b=c\cdot q+r} {\displaystyle Q(x)=x-2\,\!} {\displaystyle c^{2}=ac\cos(\beta )+bc\cos(\alpha )\,.} {\displaystyle 05:20\ } {\displaystyle PT=(N_{F}\times t\,)+(\,d\times {\frac {t}{2}})} {\displaystyle {\begin{aligned}&2\cdot {\frac {\pi \cdot R^{2}\cdot R}{3}}+V_{esf}=\pi \cdot R^{2}\cdot \left(2R\right)\\&{\frac {2}{3}}\pi R^{3}+V_{esf}=2\pi \cdot R^{3}\\&V_{esf}=2\pi \cdot R^{3}-{\frac {2}{3}}\pi R^{3}\\&V_{esf}=\left(2-{\frac {2}{3}}\right)\pi R^{3}\\&V_{esf}=\left({\frac {6}{3}}-{\frac {2}{3}}\right)\pi R^{3}\\&V_{esf}={\frac {4}{3}}\pi R^{3}\\\end{aligned}}} {\displaystyle A\cap B=\{\}} {\displaystyle {\frac {PR}{PQ}}=\cos \alpha \,} {\displaystyle {\begin{aligned}x&=\cos(jt)\ +2\cos \left(kt\right)\\y&=\sin(jt)\ -2\sin \left(kt\right)\\\end{aligned}}} {\displaystyle (-2)^{2}-4*1*1} {\displaystyle 3,-3,3,-3,3,-3,3,-3,3,-3...\,} {\displaystyle x^{2}+17x+70=0\ } {\displaystyle {\begin{cases}x-y=1\\2y=x\end{cases}}} {\displaystyle {\color {red}4}} {\displaystyle c={\frac {a\sin(\alpha +\beta )}{\sin \alpha }}} {\displaystyle x^{2}+3x+1=y\,} {\displaystyle \Delta y=k\cdot \Delta x\ } {\displaystyle b=0} {\displaystyle \left(r_{\Phi }\right)^{n}=r_{\Phi }\cdot r_{\Phi }\cdots \cdot r_{\Phi }=\left(r^{n}\right)_{n\cdot \Phi }} {\displaystyle {\frac {\Delta y}{\Delta x}}={\frac {y-y_{0}}{x-x_{0}}}} {\displaystyle T=d_{(}s)-d_{(}i)} {\displaystyle EE(ln(OR))={\sqrt {{\frac {1}{a}}+{\frac {1}{b}}+{\frac {1}{c}}+{\frac {1}{d}}}}} {\displaystyle Taxa\,anual\,mortalitat={\frac {Nombre\,total\,defuncions\,durant\,any}{Nombre\,habitants\,a\,1\,de\,juliol}}} {\displaystyle {\frac {11}{7}}+{\frac {2}{7}}=} {\displaystyle \left\{{\begin{matrix}a\cdot {a}'-b\cdot {b}'={{a}'}'\\a\cdot {b}'+{a}'\cdot b={{b}'}'\\\end{matrix}}\right.} {\displaystyle 3x=120} {\displaystyle {\frac {2}{5}}\cdot {\frac {3}{7}}={\frac {2\cdot 3}{5\cdot 7}}={\frac {6}{35}}} {\displaystyle \mathbf {v} =\mathbf {A} \cdot \omega \cdot \cos(\phi _{0}+\omega \cdot \mathbf {t} )} {\displaystyle L{\acute {i}}mit~superior~=~OR\times e^{+1,96\times EE(ln(OR))}~=~5,359\times e^{+1,96\times 0,484}~=~13,83} {\displaystyle \log _{a}\left(x\right)=y\Leftrightarrow a^{y}=x} {\displaystyle {a}'+{b}'\cdot i} {\displaystyle -3x^{2}y} {\displaystyle m.c.m(6936,1200)={\frac {6.936\times 1.200}{24}}={\frac {8.323.200}{24}}=346.800} {\displaystyle \sec A={\frac {\textrm {hipotenusa}}{\textrm {adjacent}}}} {\displaystyle \scriptstyle {x\,=\,\alpha }} {\displaystyle 4^{4-4}=1\ } {\displaystyle 2x^{5}} {\displaystyle {\begin{aligned}&\delta =g\left(x+\varepsilon \right)-g\left(x\right)\\&y=g\left(x\right)\end{aligned}}} {\displaystyle {\begin{aligned}\left(3x^{2}+x\right)+\left(6x\right)&=\left(2y\right)+\left(y^{2}\right)\\3x^{2}+7x&=y^{2}+2y\end{aligned}}} {\displaystyle BA=\sin \left(\beta \right)\sin \left(\alpha \right)} {\displaystyle ={\textit {0,28~casos~incidents/mes}}} {\displaystyle A=\left({x_{A}\cos \alpha +y_{A}\sin \alpha ,y_{A}\cos \alpha -x_{A}\sin \alpha }\right)} {\displaystyle PT\simeq {\frac {N{}_{I}+N_{F}}{2}}\,\times \,temps} {\displaystyle Pressi{\acute {o}}\,arterial=24.4+0.914\times Edat} {\displaystyle {\begin{matrix}a_{7}\end{matrix}}} {\displaystyle {\begin{aligned}{\underset {n\to \infty }{\mathop {\lim } }}\,{\frac {{{\left(2+{{\varepsilon }_{n}}\right)}^{2}}-4}{3{{\left(2+{{\varepsilon }_{n}}\right)}^{2}}-5\left(2+{{\varepsilon }_{n}}\right)-2}}&={\frac {{{2}^{2}}+2{{\varepsilon }_{n}}+{{\varepsilon }_{n}}^{2}-4}{3\left({{2}^{2}}+2{{\varepsilon }_{n}}+{{\varepsilon }_{n}}^{2}\right)-10-5{{\varepsilon }_{n}}-2}}\\&={\frac {2{{\varepsilon }_{n}}+{{\varepsilon }_{n}}^{2}}{12+6{{\varepsilon }_{n}}+3{{\varepsilon }_{n}}^{2}-10-5{{\varepsilon }_{n}}-2}}\\&={\frac {2{{\varepsilon }_{n}}+{{\varepsilon }_{n}}^{2}}{{{\varepsilon }_{n}}+3{{\varepsilon }_{n}}^{2}}}\\\end{aligned}}} {\displaystyle {\frac {VK}{PA}}={\frac {HK}{HA}}={\frac {BC}{BA}}} {\displaystyle 8-8:8=7\ } {\displaystyle PI={\frac {\textstyle Casos~incidents}{\textstyle N_{I}}}={\frac {\textstyle N_{I}-N_{F}}{\textstyle N_{I}}}={\frac {\textstyle N_{I}}{\textstyle N_{I}}}-{\frac {\textstyle N_{F}}{\textstyle N_{I}}}=1-{\frac {\textstyle N_{F}}{\textstyle N_{I}}}} {\displaystyle x^{2}+10x-144} {\displaystyle \Omega =\{1,2,3,4,5,6\}} {\displaystyle b^{2}-4ac<0\ } {\displaystyle c=0} {\displaystyle {\frac {OB}{OC}}={\frac {OA}{OD}}} {\displaystyle -7-2a+4a+2=5a-8+a} {\displaystyle +\,} {\displaystyle {\frac {a}{b}}\cdot {\frac {c}{d}}=\left({\frac {a}{1}}\cdot {\frac {1}{b}}\right)\cdot {\frac {c}{d}}={\frac {a}{1}}\cdot \left({\frac {1}{b}}\cdot {\frac {c}{d}}\right)={\frac {a}{1}}\cdot {\frac {c}{b\cdot d}}={\frac {a\cdot c}{b\cdot d}}} {\displaystyle 7-0,3t=2} {\displaystyle {\overset {\to }{\mathop {v} }}\,=x{\overset {\to }{\mathop {i} }}\,+y{\overset {\to }{\mathop {j} }}\,} {\displaystyle z_{2}=y\ } {\displaystyle \underbrace {1,\ 1,\ 1,\ 1,\ 1,} _{Valors\;inferiors}\;\underbrace {\color {Red}1,\ 2,} _{Valors\;intermedis}\;\underbrace {2,\ 2,\ 3,\ 3,\ 4} _{Valors\;superiors}} {\displaystyle +\infty \,\!} {\displaystyle \mathbf {y} =\mathbf {v_{0y}} \cdot \mathbf {t} -{\frac {\mathbf {g} \mathbf {t} ^{2}}{2}}} {\displaystyle RA_{Pob}=TI_{p}-TI_{0}={\frac {\textstyle (TI_{p}-TI_{0})\times PT_{p}}{\textstyle PT_{p}}}={\frac {\textstyle TI_{p}\times PT_{p}-TI_{0}\times PT_{p}}{\textstyle PT_{p}}}={\frac {\textstyle m_{1}-(a_{0}+c)}{\textstyle PT_{p}}}={\frac {\textstyle a_{1}}{\textstyle PT_{p}}}} {\displaystyle OR={\frac {\displaystyle OI_{E+}}{\displaystyle OI_{E-}}}} {\displaystyle V={\frac {2}{8}}V+{\frac {A\cdot h}{8}}+{\frac {A\cdot h}{8}}} {\displaystyle \left\{0,1,1,2,3,3,4,4,27\right\}} {\displaystyle A^{4}\,} {\displaystyle 20-10=10} {\displaystyle 6+15+20+15+6+1+1=64} {\displaystyle {\begin{aligned}{f}'\left(x\right)&=st\left|{\frac {x}{x}}\cdot {{\log }_{a}}{{\left({\frac {x+\varepsilon }{x}}\right)}^{\frac {1}{\varepsilon }}}\right|\\&=st\left|{\frac {1}{x}}\cdot {{\log }_{a}}{{\left({\frac {x+\varepsilon }{x}}\right)}^{\frac {x}{\varepsilon }}}\right|\\&=st\left|{\frac {1}{x}}\cdot {{\log }_{a}}{{\left(1+{\frac {\varepsilon }{x}}\right)}^{\frac {x}{\varepsilon }}}\right|\\&=st\left|{\frac {1}{x}}\cdot {{\log }_{a}}{{\left(1+{\frac {1}{\frac {x}{\varepsilon }}}\right)}^{\frac {x}{\varepsilon }}}\right|\\\end{aligned}}} {\displaystyle {\frac {a-b}{a+b}}={\frac {q\sin \alpha -q\sin \beta }{q\sin \alpha +q\sin \beta }}={\frac {\sin \alpha -\sin \beta }{\sin \alpha +\sin \beta }}.} {\displaystyle 12x+6\cdot \left({\frac {-1}{2}}\right)=1} {\displaystyle \{2,3\}} {\displaystyle 4\cdot \pi \cdot r^{2}} {\displaystyle f\left(x\right)=a{{x}^{2}}+bx+c} {\displaystyle \{1,2,3,4,5\}} {\displaystyle +\infty } {\displaystyle \mathbb {N} ^{*}} {\displaystyle \tan {\mathbf {\phi } }={\frac {\mathbf {b} }{\mathbf {a} }}} {\displaystyle {\text{Area}}={\frac {1}{2}}ab\sin \gamma ={\frac {1}{2}}ab{\frac {c}{2r}}} {\displaystyle {\begin{aligned}\log _{x}\left(a\cdot b\right)&=\log _{x}\left(x^{y}\cdot x^{z}\right)\\&=\log _{x}\left(x^{y+z}\right)\\&=y+z\\&=\log _{x}\left(a\right)+\log _{x}\left(b\right)\end{aligned}}} {\displaystyle \tan \theta =} {\displaystyle U\equiv \{verda,vermella,negra\}} {\displaystyle {\frac {13}{16}}+{\frac {19}{16}}=2} {\displaystyle 01:30\ } {\displaystyle 6(x-3)-2(x-1)=10} {\displaystyle {}_{\mathbf {54} }^{\mathbf {131} }\mathbf {Xe} } {\displaystyle \left\{{\begin{matrix}\varepsilon _{1}<{\frac {1}{2}}{\frac {\varepsilon }{h\left(x_{0}\right)+g\left(x_{0}\right)}}\\\varepsilon _{1}<{\sqrt {\frac {\varepsilon }{2}}}\\\end{matrix}}\right.} {\displaystyle \left\{x\ /a\leq x\leq b\right\}} {\displaystyle 444=9\ } {\displaystyle {\begin{aligned}&\sin \left(\pi +\theta \right)=-\sin \left(\theta \right)\\&\cos \left(\pi +\theta \right)=-\cos \left(\theta \right)\\\end{aligned}}} {\displaystyle v=v_{0}+at\ } {\displaystyle {\frac {7}{3}}-{\frac {6}{5}}={\frac {7\times 5-6\times 3}{3\times 5}}={\frac {35-18}{15}}={\frac {17}{15}}} {\displaystyle 2^{n}} {\displaystyle \{C,E\}} {\displaystyle {\frac {1}{d}}={\frac {1}{D}}\pm {\frac {1}{h}}\cdot {\frac {D-L}{D}}\approx {\frac {1}{D}}\pm {\frac {1}{h}}} {\displaystyle {\begin{aligned}f\left(x\right)&={{\log }_{e}}\left(x\right)\\{f}'\left(x\right)&={\frac {1}{x}}\cdot {{\log }_{e}}e\\&={\frac {1}{x}}\cdot 1\\&={\frac {1}{x}}\\\end{aligned}}} {\displaystyle 4over5} {\displaystyle {\frac {1}{2}}y+5=3y-{\frac {5}{3}}} {\displaystyle \sin A={\frac {\textrm {oposat}}{\textrm {hipotenusa}}}} {\displaystyle \{1,3,4,6\}} {\displaystyle \ln \left({\frac {N_{t}}{N_{0}}}\right)=-\lambda t} {\displaystyle \left\{{\begin{matrix}x-42y=12\\3x+y=3\end{matrix}}\right.} {\displaystyle (7x+1)^{2}=(7x)^{2}+2(7x)(1)+1^{2}} {\displaystyle {\frac {1}{2}}\pi ^{2}r^{4}} {\displaystyle {\frac {a}{\sin {\alpha }}}={\frac {b}{\sin {\beta }}}.} {\displaystyle L{\acute {i}}mit\,superior=ln(OR)+1,96+EE(ln(OR))} {\displaystyle a=1} {\displaystyle {\begin{aligned}f\left(x\right)&={{x}^{\frac {1}{2}}}={\sqrt {x}}\\{f}'\left(x\right)&={\frac {1}{2}}\cdot {{x}^{{\frac {1}{2}}-1}}\\&={\frac {1}{2}}\cdot {{x}^{\frac {-1}{2}}}\\&={\frac {1}{2{{x}^{\frac {1}{2}}}}}\\&={\frac {1}{2{\sqrt {x}}}}\\\end{aligned}}} {\displaystyle f'(a)=\lim _{h\to 0}{f(a+h)-f(a) \over h}} {\displaystyle 21} {\displaystyle n_{o}} {\displaystyle 2^{-1}={\frac {1}{2}}} {\displaystyle s^{2}(x)={\frac {1}{n}}\sum _{i=1}^{n}(x_{i}-{\overline {x}})^{2}} {\displaystyle z_{9}=x^{3}-3xy^{2}} {\displaystyle AB+CD\to AD+BC} {\displaystyle \left|{\frac {dN}{dt}}\right|=3.6\cdot 10^{10}\ {\text{Bq}}} {\displaystyle 666=8\ } {\displaystyle d={\frac {\displaystyle P}{\displaystyle (1-P)\times TI}}={\frac {\displaystyle 0,2}{\displaystyle (1-0,2)\times 0,01}}={\frac {\displaystyle 0,2}{\displaystyle 0,008}}=25~dies} {\displaystyle \{\}} {\displaystyle \left\{{\begin{aligned}&\left(x+y\right)^{2}=x^{2}+2xy+y^{2}\\&\left(x+y+z\right)^{2}=x^{2}+2xy+y^{2}+2yz+z^{2}+2xz\\\end{aligned}}\right.} {\displaystyle {\bar {x}}} {\displaystyle {\mathcal {BR}}_{i}^{j}=\left\{e_{1},\ldots ,e_{j-1},u_{i},e_{j+1},\ldots ,e_{n}\right\}} {\displaystyle {\overline {A}}=\{} {\displaystyle anb=bna\Rightarrow {\frac {a}{b}}={\frac {na}{nb}}} {\displaystyle \log _{a}\left(c\right)=b\Leftrightarrow a^{b}=c} {\displaystyle P=0,16\,{\frac {casos\,incidents}{persones\times any}}\times 0,167\,anys=0,0267} {\displaystyle P(x)=(x-t)Q(x)+r\,\!} {\displaystyle {}_{1}^{3}\mathbf {H} } {\displaystyle 0<r\leq k} {\displaystyle {\begin{aligned}x&=8\cos(jt)\ +\cos \left(kt\right)\\y&=8\sin(jt)\ -\sin \left(kt\right)\\\end{aligned}}} {\displaystyle x=4} {\displaystyle x^{5}} {\displaystyle \left({\begin{matrix}n\\0\\\end{matrix}}\right)=1} {\displaystyle 18x=-1} {\displaystyle a_{n+1}-a_{n}=\left({\frac {1}{1}}+{\frac {1}{2}}+{\frac {1}{3}}+\ldots +{\frac {1}{n}}+{\frac {1}{n+1}}\right)-\left({\frac {1}{1}}+{\frac {1}{2}}+{\frac {1}{3}}+\ldots +{\frac {1}{n}}\right)={\frac {1}{n+1}}} {\displaystyle S(x){\neq }1} {\displaystyle {\dfrac {1}{3}}=0.333\ldots } {\displaystyle {\begin{aligned}&ax^{2}+c=0\\&ax^{2}+c-c=0-c\\&ax^{2}=-c\\&{\frac {1}{a}}\cdot ax^{2}={\frac {1}{a}}\cdot -c\\&x^{2}={\frac {-c}{a}}\\\end{aligned}}} {\displaystyle {\frac {y-y_{1}}{x-x_{1}}}={\frac {y{}_{2}-y_{1}}{x_{2}-x_{1}}}} {\displaystyle a^{\frac {n}{m}}={\sqrt[{m}]{a^{n}}}} {\displaystyle TI={\frac {10}{180}}=0,056\,{\frac {casos\,incidents}{persones-mes}}} {\displaystyle Ep=Epg+Epe} {\displaystyle \qquad P_{1}V_{1}=P_{2}V_{2}} {\displaystyle x+y=4\ } {\displaystyle {\begin{aligned}x&=\cos(at)^{2}-sin(ct)^{4}\\y&=\sin(dt)^{2}-\sin(et)^{3}\cos(ft)\end{aligned}}} {\displaystyle \gamma =\arccos \left({\frac {a^{2}+b^{2}-c^{2}}{2ab}}\right)} {\displaystyle {\begin{aligned}&1=1+{\frac {0}{10}}+{\frac {0}{100}}+\ldots +{\frac {0}{10^{n}}}\\&1=0+{\frac {9}{10}}+{\frac {9}{100}}+\ldots +{\frac {9}{10^{n}}}\\\end{aligned}}} {\displaystyle x^{3}+2x^{2}-x} {\displaystyle {\begin{aligned}&a=x^{y}\Rightarrow \log _{x}\left(a\right)=y\\&b=x^{z}\Rightarrow \log _{x}\left(b\right)=z\\\end{aligned}}} {\displaystyle x^{2}+{\frac {b}{a}}x+{\frac {b^{2}}{4a^{2}}}={\frac {-c}{a}}+{\frac {b^{2}}{4a^{2}}}} {\displaystyle z_{13}=3x-12x(x^{2}+y^{2})+10x(x^{2}+y^{2})^{2}} {\displaystyle OB\cdot OD=OC\cdot OA} {\displaystyle x={\frac {-b\pm {\sqrt {b^{2}-4ac}}}{2a}}} {\displaystyle h^{2}+r_{esf}^{2}=R^{2}} {\displaystyle {\sqrt[{n}]{\sqrt[{m}]{a}}}={\sqrt[{n\cdot m}]{a}}} {\displaystyle 2x^{2}-8x^{2}} {\displaystyle {\begin{matrix}+\\\\\end{matrix}}\;{\begin{matrix}1&\quad &3&\quad &-1&\quad &-2&\quad &7\\-3\cdot 0&\quad &-3\cdot 1&\quad &-3\cdot (-1)&\quad &-3\cdot (-1)&\quad &-3\cdot 2\\\hline 1&\quad &0&\quad &2&\quad &1&\quad &1\\\end{matrix}}} {\displaystyle 3+3+3=9\ } {\displaystyle {\frac {1}{2}}+{\frac {1}{2}}=1} {\displaystyle 2+21} {\displaystyle \left(x+{\frac {b}{2a}}\right)^{2}={\frac {-c}{a}}+{\frac {b^{2}}{4a^{2}}}} {\displaystyle 2(b+h)} {\displaystyle -21b=15} {\displaystyle S_{3}(4)=4(4-1)^{3-1}=36} {\displaystyle 35} {\displaystyle {A}=x_{A}\,{\vec {i}}+y_{A}\,{\vec {j}}} {\displaystyle P(x)=x^{3}+2x^{2}-x-2\,\!} {\displaystyle 888=5\ } {\displaystyle \tan {\frac {\theta }{2}}={\frac {\sin \theta }{1+\cos \theta }}.\,} {\displaystyle ={\frac {\pm 18}{-6}}} {\displaystyle I={\dfrac {C\cdot r\cdot t}{100}}} {\displaystyle \gamma =\pi -\alpha -\beta \,} {\displaystyle {\begin{aligned}D\left(f\right)&=st\left|{\frac {f\left(x+\varepsilon \right)-f\left(x\right)}{\varepsilon }}\right|\\&=st\left|{\frac {C\cdot g\left(x+\varepsilon \right)-C\cdot g\left(x\right)}{\varepsilon }}\right|\\&=st\left|C\cdot {\frac {g\left(x+\varepsilon \right)-g\left(x\right)}{\varepsilon }}\right|\\&=C\cdot st\left|{\frac {g\left(x+\varepsilon \right)-g\left(x\right)}{\varepsilon }}\right|\\&=C\cdot D\left(g\right)\\\end{aligned}}} {\displaystyle {\frac {a}{b}}+{\frac {c}{d}}={\frac {da}{db}}+{\frac {bc}{bd}}={\frac {ad+bc}{bd}}} {\displaystyle Y=\beta _{0}+\beta _{1}x_{1}+\beta _{2}x_{1}^{2}} {\displaystyle R(x)=a_{n}{\prod (x-r)}\ \forall \ r\in R\,\!} {\displaystyle {2r}={\frac {abc}{2{\text{Area}}}}.} {\displaystyle {\overrightarrow {AB}}={\overrightarrow {A'B'}}} {\displaystyle {\begin{aligned}x+{\frac {2}{3}}y-{\frac {1}{3}}z&={\frac {4}{3}}\\y+-{\frac {5}{7}}z&=-{\frac {1}{7}}\\\left[{\frac {1}{3}}-{\frac {1}{3}}\right]y+\left[{\frac {4}{3}}+{\frac {5}{21}}\right]z&=\left[{\frac {14}{3}}+{\frac {1}{21}}\right]\end{aligned}}} {\displaystyle {\frac {1}{96}}\cdot {\sqrt {5}}\cdot a^{n}} {\displaystyle {\begin{matrix}n\end{matrix}}} {\displaystyle \{3,6\}} {\displaystyle {\frac {x}{a}}+{\frac {y}{b}}=1} {\displaystyle yx^{2}+4y^{2}x+4yx-3x} {\displaystyle 2{a}'^{2}=b^{2}\,} {\displaystyle {\frac {1}{5}}+{\frac {2}{5}}={\frac {3}{5}}} {\displaystyle {\begin{aligned}\left(a+b\right)^{2}&=\left({\begin{matrix}2\\0\\\end{matrix}}\right)a^{2}+\left({\begin{matrix}2\\1\\\end{matrix}}\right)ab+\left({\begin{matrix}2\\2\\\end{matrix}}\right)b^{2}\\&=a^{2}+2ab+b^{2}\\\left(a+b\right)^{3}&=\left({\begin{matrix}3\\0\\\end{matrix}}\right)a^{3}+\left({\begin{matrix}3\\1\\\end{matrix}}\right)a^{2}b+\left({\begin{matrix}3\\2\\\end{matrix}}\right)ab^{2}+\left({\begin{matrix}3\\3\\\end{matrix}}\right)b^{3}\\&=a^{3}+3a^{2}b+3ab^{2}+b^{3}\end{aligned}}} {\displaystyle OE_{Ca}=2,5\times OE_{Co}} {\displaystyle 1\cdot a^{-c}={\frac {1}{a^{c}}}} {\displaystyle ((TI_{1}-TI_{0})\times PT_{1})} {\displaystyle OR={\frac {\textstyle OE_{M+}}{\textstyle OE_{M-}}}={\frac {\frac {a}{c}}{\frac {b}{d}}}} {\displaystyle x^{2}+17x=-70\ } {\displaystyle {\vec {\mathbf {v_{m}} }}={\frac {\Delta {\vec {\mathbf {x} }}}{\Delta \mathbf {t} }}} {\displaystyle TI_{p}=m_{1}/(PT_{p})} {\displaystyle -{\frac {OQ}{Ol}}=-3} {\displaystyle \mathbb {R} -\lbrace 0\rbrace } {\displaystyle P(x)=a_{n}x^{n}+a_{n-1}x^{n-1}+\cdots +a_{1}x+a_{0}\,\!} {\displaystyle \sin {\frac {\theta }{2}}=\pm \,{\sqrt {\frac {1-\cos \theta }{2}}}.\,} {\displaystyle P\left(x\right)+Q\left(x\right)=\left(a_{0}+b_{0}\right)+\left(a_{1}+b_{1}\right)x+\ldots \left(a_{n}+b_{n}\right)x^{n}} {\displaystyle {\begin{matrix}\longrightarrow \end{matrix}}} {\displaystyle {\begin{aligned}f\left(x\right)&={{x}^{n}}\\{f}'\left(x\right)&=st\left|{\frac {f\left(x+\varepsilon \right)-f\left(x\right)}{\varepsilon }}\right|\\&=st\left|{\frac {{{\left(x+\varepsilon \right)}^{n}}-{{x}^{n}}}{\varepsilon }}\right|\\\end{aligned}}} {\displaystyle a=a_{1}+a_{0}} {\displaystyle Increment\,Percentual\,(\bigtriangleup \%)={\frac {IPC_{1}-IPC_{0}}{IPC_{0}}}\times 100=} {\displaystyle {\frac {a^{n}}{b^{n}}}=\left({\frac {a}{b}}\right)^{n}} {\displaystyle x^{2}=900+1600} {\displaystyle {\frac {DB\cdot h}{2}}={\frac {EC\cdot {h}'}{2}}} {\displaystyle {\begin{aligned}&\cos \left(\alpha +\beta \right)=\cos \left(\beta \right)\cdot \cos \left(\alpha \right)-\sin \left(\beta \right)\cdot \sin \left(\alpha \right)\\&\sin \left(\alpha +\beta \right)=\sin \left(\alpha \right)\cdot \cos \left(\beta \right)+\cos \left(\alpha \right)\cdot \sin \left(\beta \right)\\&\\&R\left(z\cdot {z}'\right)=R\left(z'\right)\cdot R\left(z\right)-I\left(z'\right)\cdot I\left(z\right)\\&I\left(z\cdot {z}'\right)=I\left(z\right)\cdot R\left({{z}'}\right)+I\left(z\right)\cdot I\left({{z}'}\right)\\\end{aligned}}} {\displaystyle OA=OD=1\,} {\displaystyle PT={\frac {N_{I}+N_{F}}{2}}\,\times \,t} {\displaystyle ={\frac {\mbox{volum de solut}}{\mbox{volum de dissolució}}}\times 100} {\displaystyle {\begin{aligned}\left|f\left(x\right)-f\left(x_{0}\right)\right|&=\left|C\cdot g\left(x\right)-C\cdot g\left(x\right)\right|\\&=\left|C\right|\cdot \left|g\left(x\right)-g\left(x_{0}\right)\right|\\&<\left|C\right|\cdot {\frac {\varepsilon }{\left|C\right|}}=\varepsilon \\\end{aligned}}} {\displaystyle \sec \theta =} {\displaystyle 7+7-7=7\ } {\displaystyle a_{1}=0,925\times 207=191} {\displaystyle a} {\displaystyle A\cap C=\{} {\displaystyle \ln 2^{-1}=-\lambda t_{\frac {1}{2}}} {\displaystyle ^{+}} {\displaystyle (x-5)^{2}=36\ } {\displaystyle {\frac {\sin \theta }{\theta }}<1<{\frac {\tan \theta }{\theta }}\,} {\displaystyle {\color {green}3}} {\displaystyle 111=4\ } {\displaystyle OA=OQ\cos \left(\alpha \right)} {\displaystyle \left(1+{\frac {0,1}{2}}\right)^{2}} {\displaystyle {\frac {N_{t}}{N_{0}}}={\text{exp}}\,(-\lambda \cdot t)} {\displaystyle 7-7:7=6\ } {\displaystyle {\begin{matrix}a_{25}\end{matrix}}} {\displaystyle \{1\}} {\displaystyle 11x=-1} {\displaystyle 6x^{4}-2x^{3}+11x^{2}-11x+7} {\displaystyle 222=5\ } {\displaystyle g\left(x+\varepsilon \right)=y+\delta } {\displaystyle RR={\frac {\displaystyle TI_{E+}}{\displaystyle TI_{E-}}}} {\displaystyle -\left(a+b\cdot i\right)=\left(\left[-a\right]+\left[-b\right]\cdot i\right)} {\displaystyle d={\frac {D}{1\pm {\frac {f\cdot c\cdot (D-L)}{L^{2}}}}}} {\displaystyle 111=5\ } {\displaystyle {\sqrt[{n}]{a{\sqrt[{m}]{b}}}}={\sqrt[{n}]{\sqrt[{m}]{a^{m}\cdot b}}}={\sqrt[{n\cdot m}]{a^{m}\cdot b}}} {\displaystyle 222=7\ } {\displaystyle PA~en~5~anys~=~1-e^{-TI\times t}=1-e^{-0,012\times 5}~=~0,058\simeq 0,06} {\displaystyle {\color {red}5}} {\displaystyle (a+b)^{2}=a^{2}+2ab+b^{2}} {\displaystyle {\sqrt {a^{2n}}}=a^{n}} {\displaystyle 4\,} {\displaystyle {\begin{aligned}&f\left({\frac {-b}{2a}}-t\right)=a\left({\frac {-b}{2a}}-t\right)^{2}+b\left({\frac {-b}{2a}}-t\right)+c\\&=a\left(\left({\frac {-b}{2a}}\right)^{2}-2\left({\frac {-b}{2a}}\right)t+t^{2}\right)+{\frac {-b^{2}}{2a}}-bt+c\\&=a\left({\frac {b^{2}}{4a^{2}}}+{\frac {b}{a}}t+t^{2}\right)+{\frac {-b^{2}}{2a}}-bt+c\\&={\frac {b^{2}}{4a}}+bt+at^{2}+{\frac {-b^{2}}{2a}}-bt+c\\&=at^{2}+{\frac {-b^{2}}{4a}}+c\\\end{aligned}}} {\displaystyle {\begin{aligned}&a_{1}={\frac {1}{1}},\ a_{2}={\frac {1}{1}}+{\frac {1}{2}},\ a_{3}={\frac {1}{1}}+{\frac {1}{2}}+{\frac {1}{3}},\ a_{4}={\frac {1}{1}}+{\frac {1}{2}}+{\frac {1}{3}}+{\frac {1}{4}},\ldots \\&a_{n}={\frac {1}{1}}+{\frac {1}{2}}+{\frac {1}{3}}+\ldots +{\frac {1}{n}}\\\end{aligned}}} {\displaystyle F(n)=F(n-2)+F(n-1)} {\displaystyle PRA_{Exp}={\frac {\textstyle a_{1}}{\textstyle a}}} {\displaystyle \log \ } {\displaystyle 1=\left({\frac {n}{1}}\cdot {\frac {1}{n}}\right)} {\displaystyle \left(a^{b}\right)\cdot \left(a^{c}\right)=a^{\left(b+c\right)}} {\displaystyle x_{1}<x_{2}<...<x_{n}} {\displaystyle {\begin{aligned}h_{2}\left(x\right)&=f\left(x\right)+g\left(x\right)\\&=\left(3x^{2}+2x+3\right)+\left(x^{2}-2x\right)\\&=4x^{2}+3\\\end{aligned}}} {\displaystyle R_{3}^{1}(\rho )=3\rho ^{3}-2\rho } {\displaystyle 5} {\displaystyle {}_{\mathbf {Z} }^{\mathbf {A} }\mathbf {X} } {\displaystyle \mathbf {y_{max}} ={\frac {\mathbf {v_{0y}} ^{2}}{2\mathbf {g} }}} {\displaystyle k=s-d\cdot p_{1}q_{2}\ldots q_{m}} {\displaystyle -2^{4}=16;\,} {\displaystyle \mathbf {a} =constant} {\displaystyle PRA_{Pob}={\frac {p_{exp}\times (RR-1)}{p_{exp}\times (RR-1)+1}}} {\displaystyle \{1,4,6\}} {\displaystyle \{1,4,5,6\}} {\displaystyle x={\dfrac {-1}{18}}} {\displaystyle {\begin{aligned}1x+{\frac {2}{3}}y-{\frac {1}{3}}z&={\frac {4}{3}}\\2x-1y+1z&=3\\1x+1y+1z&=6\end{aligned}}} {\displaystyle +18} {\displaystyle TI={\frac {\textrm {casos~incidents}}{Persones\times Temps}}} {\displaystyle 06:00\ } {\displaystyle \mathbf {x} =\mathbf {x_{0}} +\mathbf {v_{0}} \cdot \mathbf {t} +{\frac {\mathbf {a} \cdot \mathbf {t^{2}} }{2}}} {\displaystyle Esc{\acute {e}}s\,\,de\,\,casos=PRA_{Pob}\times m_{1}} {\displaystyle {a}'-{b}'\cdot i} {\displaystyle x+25=0} {\displaystyle E_{em}={\frac {1}{8\pi }}\int _{\mathbb {R} ^{3}}\left(\mathbf {E} ^{2}+\mathbf {B} ^{2}\right)\ dV} {\displaystyle PR=\cos \alpha \sin \beta \,} {\displaystyle s^{2}={\frac {(n_{1}-1)s_{1}^{2}+(n_{2}-1)s_{2}^{2}}{n_{1}+n_{2}-2}}.} {\displaystyle b^{m}\cdot b^{n}\cdot b^{o}...=b^{m+n+o...}\ } {\displaystyle (TI_{0})} {\displaystyle TI_{p}={\frac {m_{1}}{PT_{p}}}} {\displaystyle Increment\,Relatiu={\frac {IPC_{1}}{IPC_{0}}}={\frac {137}{134}}=1,022} {\displaystyle E_{\rm {k}}=\int \mathbf {F} \cdot d\mathbf {x} =\int \mathbf {v} \cdot d\mathbf {p} ={1 \over 2}mv^{2}} {\displaystyle ={\frac {-10\pm 26}{2}}} {\displaystyle 1000+50+50+50=1150} {\displaystyle a_{n}=m+{\frac {d_{1}}{10}}+{\frac {d_{2}}{100}}+\ldots +{\frac {d_{n}}{10^{n}}}} {\displaystyle {\frac {3}{4}}} {\displaystyle y={\frac {P\left(x\right)}{Q\left(x\right)}}} {\displaystyle \{A,B\}} {\displaystyle {\frac {\textstyle 4,5}{\textstyle 0,27}}=16,6} {\displaystyle (7+7):7=2\ } {\displaystyle u_{i}=\lambda _{i}^{1}e_{1}+\lambda _{i}^{2}e_{2}+\cdots +\lambda _{i}^{j-1}e_{j-1}+\lambda _{i}^{j}e_{j}+\lambda _{i}^{j+1}e_{j+1}+\cdots +\lambda _{i}^{n}e_{n}} {\displaystyle B_{n}} {\displaystyle \{1,2,5\}} {\displaystyle {a}'^{2}+{b}'^{2}=1\,} {\displaystyle R_{4}^{2}(\rho )=4\rho ^{4}-3\rho ^{2}} {\displaystyle b=17} {\displaystyle \{2\}} {\displaystyle a=-1} {\displaystyle \left\{{\begin{aligned}&x+y=2\\&2x+2y=4\\\end{aligned}}\right.} {\displaystyle a+(-b)=-(-(a+(-b)))=-((-a)-(-b))=-((-a)+b)=-(b+(-a))=-(b-a)\,} {\displaystyle a_{3}} {\displaystyle \{A\}} {\displaystyle \sin \theta =\sin \left(\theta +2\pi k\right)} {\displaystyle 2+(3^{2}-5)\cdot 2=2+(9-5)\cdot 2=2+4\cdot 2=2+8=10} {\displaystyle \mathrm {0,010} \times 5{\mathit {anys}}\times 1.000=50{\mathit {casos}}{\mathit {incidents}}} {\displaystyle a_{2}=a_{1}+d} {\displaystyle P(x)=Q(x)R(x)+s\,\!} {\displaystyle 4x+8x-x=9-4+1-7} {\displaystyle 04:00\ } {\displaystyle S_{c}} {\displaystyle {}_{\mathbf {25} }^{\mathbf {55} }\mathbf {Mn} } {\displaystyle {}_{\mathbf {43} }^{\mathbf {99} }\mathbf {Tc} } {\displaystyle (x^{4}-2x^{3}+8x^{2}-4x+1)} 4]hn@ 2p:^j~~I7 @\*sy,1eBD8FXcBkzgf -1VMޝ/v\!cE LY/PH29L\iۏ\\t05Zap]9^4(tfnH v ' G M q  H   <* 3 LG N ~ u C +  ( X" > 1N x` h ک J  2 = M FX ]  y .  4 _ {s ҅  J !p,=3CCSyͿ\ %N07w~gK8r Ԕ|$;nFkLp8u!~) $HPIˀU {\displaystyle x^{2}+1=0\ } {\displaystyle Prevalen{\text{ç}}a={\frac {\begin{array}{c}{\textstyle Nombre\,de\,casos\,de\,malaltia\,presents}\\{\textstyle en\,una\,poblaci{\acute {o}}\,en\,un\,moment\,determinat}\end{array}}{\begin{array}{c}{\textstyle Nombre\,de\,persones\,en\,risc\,de\,ser\,malalts}\\{\textstyle en\,aquest\,moment}\end{array}}}} {\displaystyle {\sqrt {18}}+{\sqrt {50}}+{\sqrt {2}}-{\sqrt {8}}={\sqrt {2\cdot 3^{2}}}+{\sqrt {2\cdot 5^{2}}}+{\sqrt {2}}-{\sqrt {2^{3}}}=3{\sqrt {2}}+5{\sqrt {2}}+{\sqrt {2}}-2{\sqrt {2}}=7{\sqrt {2}}} {\displaystyle B=\{2,4,5,6\}} {\displaystyle r\,} {\displaystyle {\underset {x\to 0}{\mathop {\lim } }}\,{\frac {3{{x}^{2}}+2x}{{{x}^{3}}+3x}}} {\displaystyle {\frac {6}{35}}+{\frac {18}{35}}={\frac {24}{35}}} {\displaystyle P(z)=z^{n}+a_{n-1}z^{n-1}+\cdots +a_{0}} {\displaystyle \gamma =\arcsin \left({\frac {c\sin \beta }{b}}\right)} {\displaystyle PI\simeq TI\times t=0,015\times 10=0,15\Rightarrow 15,0\%\simeq 13,9\%} {\displaystyle 9+9-9=9\ } {\displaystyle \alpha =-\beta +\arcsin \left({\frac {c\sin \beta }{b}}\right)} {\displaystyle \{2,4\}} {\displaystyle b^{2}=bc\cos(\alpha )+ab\cos(\gamma )\,.} {\displaystyle {\begin{aligned}\left|f\left(x\right)-f\left(x_{0}\right)\right|&=\left|g\left(x\right)\cdot h\left(x\right)-g\left(x_{0}\right)\cdot h\left(x_{0}\right)\right|\\&<\left|\left[g\left(x_{0}\right)+\varepsilon _{1}\right]\cdot \left[h\left(x_{0}\right)+\varepsilon _{1}\right]-g\left(x_{0}\right)\cdot h\left(x_{0}\right)\right|\\&=\left|g\left(x_{0}\right)\cdot h\left(x_{0}\right)+\varepsilon _{1}\cdot h\left(x_{0}\right)+g\left(x_{0}\right)\cdot \varepsilon _{1}+\varepsilon _{1}^{2}-g\left(x_{0}\right)\cdot h\left(x_{0}\right)\right|\\&=\left|\varepsilon _{1}\cdot \left[h\left(x_{0}\right)+g\left(x_{0}\right)\right]+\varepsilon _{1}^{2}\right|\\&<\left|{\frac {1}{2}}{\frac {\varepsilon }{h\left(x_{0}\right)+g\left(x_{0}\right)}}\cdot \left[h\left(x_{0}\right)+g\left(x_{0}\right)\right]+\left({\sqrt {\frac {\varepsilon }{2}}}\right)^{2}\right|\\&=\left|{\frac {1}{2}}\varepsilon +{\frac {1}{2}}\varepsilon \right|=\left|\varepsilon \right|=\varepsilon \\\end{aligned}}} {\displaystyle y=mx+c} {\displaystyle x\cdot (x+10)=144} {\displaystyle p(A)={\dfrac {\text{nombre de casos favorables}}{\text{nombre de casos possibles}}}} {\displaystyle 0,41\left({\frac {kJ}{kg\cdot K}}\right)} {\displaystyle P(x)=x^{3}+2x^{2}-x-2=0\,\!} {\displaystyle {\overline {B}}} {\displaystyle ={\frac {-13\pm {\sqrt {169}}}{-2}}} {\displaystyle x={\dfrac {8}{2}}} {\displaystyle \lambda ={\frac {0.693}{t_{\frac {1}{2}}}}={\frac {0.693}{6}}=0.1155\ {\text{hr}}^{-1}} {\displaystyle \mathbb {N} } {\displaystyle {\begin{aligned}x&={\frac {-8\pm {\sqrt {8^{2}-4\cdot 3\cdot \left(-20\right)}}}{2\cdot 3}}\\&={\frac {-8\pm {\sqrt {64+240}}}{6}}\approx \left\{{\begin{matrix}1,57\\-4,24\\\end{matrix}}\right.\end{aligned}}} {\displaystyle 2^{n}-1} {\displaystyle \left|x\right|=\left\{{\begin{matrix}x\Leftrightarrow 0\leq x\\-1\cdot x\Leftrightarrow x<0\\\end{matrix}}\right.} {\displaystyle z=a+b\cdot i=M\left(z\right)\cdot \left({a}'+{b}'\cdot i\right)} {\displaystyle (-a)+(-b)=-(a+b)\,} {\displaystyle \left|{\frac {dN}{dt}}\right|=\lambda \cdot N} {\displaystyle {\frac {B\cdot C}{Z}}} {\displaystyle 5\cdot a} {\displaystyle {\frac {AC\cdot BD}{2}}} {\displaystyle H_{0}:{\mbox{ Els residus es distribueixen normalment }}} {\displaystyle \left({\frac {IPC_{1}}{IPC_{0}}}-1\right)\times 100=\bigtriangleup \%} {\displaystyle (0,81-1)\times 100=19} {\displaystyle D\left(g\right)=f\cdot D\left(h\right)+D\left(f\right)\cdot h} {\displaystyle ={\frac {-10\pm {\sqrt {100+576}}}{2}}} {\displaystyle (6+6):6=2\ } {\displaystyle u_{4}} {\displaystyle f\left(x\right)-f\left(x_{0}\right)=C-C=0} {\displaystyle \Rightarrow \;} {\displaystyle {\begin{aligned}x+{\frac {2}{3}}y-{\frac {1}{3}}z&={\frac {4}{3}}\\y+-{\frac {5}{7}}z&=-{\frac {1}{7}}\\{\frac {1}{3}}y+{\frac {4}{3}}z&={\frac {14}{3}}\end{aligned}}} {\displaystyle L{\acute {i}}mit~inferior~=~ln(RR)-1,96+EE(ln(RR))} {\displaystyle 4\cdot a\,} {\displaystyle 0^{2}-4*1*1} {\displaystyle a_{2}} {\displaystyle x<a\,\!} {\displaystyle \left(x^{2}+3x+1\right)^{2}+5\left(x^{2}+3x+1\right)-70=0} {\displaystyle https://docs.oracle.com/javase/tutorial/java/annotations/index.html} {\displaystyle 01:45\ } {\displaystyle V-{\frac {1}{4}}V={\frac {A\cdot h}{4}}} {\displaystyle u_{x}\cdot v_{x}+u_{y}\cdot v_{y}={\bmod {\left({\overset {\to }{\mathop {u} }}\,\right)}}\cdot {\bmod {\left({\overset {\to }{\mathop {v} }}\,\right)}}\cdot 0=0} {\displaystyle \mathbf {a} =0} {\displaystyle \{3,5\}} {\displaystyle {\begin{aligned}x&=\cos(at)-\cos(bt)^{3}\\y&=\sin(dt)-\sin(et)^{3}\end{aligned}}} {\displaystyle \mathbf {a_{c}} =\mathbf {\omega ^{2}} \mathbf {r} } {\displaystyle 3\cdot 3-3=6\ } {\displaystyle R(x)=2(x+1)(x-2)\,\!} {\displaystyle {\begin{aligned}&x={\frac {3}{4}}y\\&y=4\Rightarrow x={\frac {3}{4}}4=3\\&y=-4\Rightarrow x={\frac {3}{4}}\left(-4\right)=-3\\\end{aligned}}} {\displaystyle \mathbf {a} =-\mathbf {A} \cdot \omega ^{2}\cdot \sin(\phi _{0}+\omega \cdot \mathbf {t} )} {\displaystyle {}_{\mathbf {10} }^{\mathbf {22} }\mathbf {Ne} } {\displaystyle \mathbf {v} ={\frac {d\mathbf {x} }{d\mathbf {t} }}} {\displaystyle V={\frac {1}{8}}V+{\frac {1}{8}}V+{\frac {A}{4}}\cdot {\frac {h}{2}}+{\frac {1}{2}}\cdot {\frac {A}{2}}\cdot {\frac {h}{2}}} {\displaystyle 20x^{4}+20x^{3}-8x^{2}} {\displaystyle l_{d}\,\!} {\displaystyle \left(1+{\frac {30}{3}}\right)^{3}=1.331} {\displaystyle PI_{1}={\frac {a}{n_{1}}}} {\displaystyle 1-(x-3)} {\displaystyle \left\{{\begin{matrix}\cdot -3)x+2y=5=>-3x-6y=-15\\3x+4y=13\end{matrix}}\right.} {\displaystyle 10^{-1}} {\displaystyle RA_{Exp}=16,7-4,2=12,5} {\displaystyle TI_{p}\times PT_{p}} {\displaystyle \sin A={\frac {h}{b}}{\text{ i }}\sin B={\frac {h}{a}}.} {\displaystyle x={\frac {-b}{a}}\,} {\displaystyle \{2,3,5,6\}} {\displaystyle obertura={\frac {distanciafocal}{pupil\cdot lad'entrada}}} {\displaystyle Q} {\displaystyle PI=1-\left[(1-PI_{1})\times (1-PI_{2})\times ...\times (1-PI_{t})\right]=1-\prod _{t=0}^{i=t}(1-PI_{i})} {\displaystyle 11:00\ } {\displaystyle y=3x+2} {\displaystyle R(x)=2x^{2}+x-1\,\!} {\displaystyle 4.8,5,5.1} {\displaystyle \lambda =1.36\cdot 10^{-11}s^{-1}} {\displaystyle {\frac {P\left(x\right)}{Q\left(x\right)}}\div {\frac {R\left(x\right)}{S\left(x\right)}}={\frac {P\left(x\right)\cdot S\left(x\right)}{Q\left(x\right)\cdot R\left(x\right)}}} {\displaystyle \lim _{x\to a}f(x)=-\infty \,\!} {\displaystyle 7x^{2}+4x^{2}} {\displaystyle 24\,} {\displaystyle {\mathcal {BR}}_{i}^{j}={\mathcal {B}}\backslash \left\{e_{j}\right\}\cup \left\{u_{i}\right\}} {\displaystyle a={\frac {BA\cdot AC}{BC^{2}\cdot PA}},} {\displaystyle {\textit {Prevalen{\text{ç}}a}}=TI\,\times \,durada\,malaltia} {\displaystyle 555=9\ } {\displaystyle \{A,C,E\}} {\displaystyle {\begin{matrix}+\\\\\end{matrix}}\;{\begin{matrix}0&\quad &-5&\quad &5&\quad &8&\quad &-13\\5\cdot 0&\quad &5\cdot 1&\quad &5\cdot (-1)&\quad &5\cdot (-1)&\quad &5\cdot 2\\\hline 0&\quad &0&\quad &0&\quad &3&\quad &-3\\\end{matrix}}} {\displaystyle {\frac {2}{\sqrt {6}}}={\frac {2}{\sqrt {6}}}\cdot {\frac {\sqrt {6}}{\sqrt {6}}}={\frac {2{\sqrt {6}}}{6}}} {\displaystyle {\underset {n\to \infty }{\mathop {\lim } }}\,{{s}_{n}}=x\Rightarrow {\underset {n\to \infty }{\mathop {\lim } }}\,\left({{s}_{n}}-x\right)=0} {\displaystyle c^{2}=a^{2}+b^{2}-2ab\cos(\gamma ),\,} {\displaystyle x={\frac {-17\pm {\sqrt {17^{2}-4\cdot 1\cdot 70}}}{2\cdot 1}}\ } {\displaystyle z_{15}=-1+12(x^{2}+y^{2})-30(x^{2}+y^{2})^{2}+20(x^{2}+y^{2})^{3}} {\displaystyle \varepsilon _{1}=\varepsilon \cdot \left(Min\left[\left|g\left(x\right)\right|\right]\right)^{2}} {\displaystyle 32\,} {\displaystyle PA\simeq TI\times t~=~0,25\times 5~=~1,25~\Rightarrow ~125\%} {\displaystyle TI_{E+}={\frac {\textstyle a}{\textstyle PT_{E+}}}} {\displaystyle L{\acute {i}}mit~superior~=~ln(RR)+1,96+EE(ln(RR))} {\displaystyle a-\delta \leq x<a\ \Rightarrow \ l-\epsilon \leq f(x)\leq l+\epsilon } {\displaystyle V={\frac {dC}{dt}}} {\displaystyle x^{2}y} {\displaystyle 5\cdot 1215.50625\div 100=60.7753125} {\displaystyle 2,5\times {\frac {7}{10}}=1,75} {\displaystyle \left({\begin{matrix}n\\j\\\end{matrix}}\right)} {\displaystyle {\begin{matrix}a_{24}\end{matrix}}} {\displaystyle {\frac {\textstyle 48}{\textstyle 362}}=0,13} {\displaystyle 111=8\ } {\displaystyle {\textit {Velocitat}}={\frac {\textit {10~casos~incidents}}{\textit {36~mesos}}}=} {\displaystyle a\times d=OR\times (b\times c)} {\displaystyle PRA_{Pob}={\frac {p_{exp}\times (RR-1)}{p_{exp}\times (RR-1)+1}}={\frac {0,20\times (2-1)}{0,20\times (2-1)+1}}=0,167} {\displaystyle \mathbb {Q} } {\displaystyle \{1,2,3,5,6\}} {\displaystyle {\frac {N_{0}}{2}}=N_{0}\ {\text{exp}}\,(-\lambda t_{\frac {1}{2}})} {\displaystyle {\frac {\textstyle 48}{\textstyle 3380}}=0,014} {\displaystyle 16x^{4}-14x^{2}} {\displaystyle {\begin{pmatrix}1&0&2&1&1\\0&1&-1&-1&2\\0&0&0&1&-1\\0&0&0&3&-3\\\end{pmatrix}}} {\displaystyle \left\{x\ /a<x\right\}} {\displaystyle S(x)=2x^{2}-x+4\,\!} {\displaystyle 12:00\ } {\displaystyle {\begin{aligned}&(a-b)^{3}=(a-b)^{2}\cdot (a-b)=(a^{2}-2ab+b^{2})\cdot (a-b)=a^{2}\cdot a-a^{2}\cdot b-2ab\cdot a-2ab\cdot \left(-b\right)+b^{2}\cdot a+b^{2}\cdot \left(-b\right)=\\&=a^{3}-a^{2}b-2a^{2}b+2ab^{2}+b^{2}a-^{3}=a^{3}-3a^{2}b+3ab^{2}-b^{3}\\\end{aligned}}} {\displaystyle x={\frac {-13-13}{-2}}=+13} {\displaystyle \{1,3,4,5\}} {\displaystyle {\frac {b^{2}}{4a^{2}}}} {\displaystyle {\sqrt {2x-3}}=4-{\sqrt {x+7}}} {\displaystyle (t-1)t(t^{2}-3t+3)^{n}\ } {\displaystyle R_{4}^{4}(\rho )=\rho ^{4}} {\displaystyle 1+2\times 4+3=12} {\displaystyle 01:00\ } {\displaystyle S={\sqrt {{\frac {1}{n-1}}\sum _{i=1}^{n}(x_{i}-{\bar {X}})^{2}}}} {\displaystyle 1-x+3} {\displaystyle {\overrightarrow {MM'}}={\vec {u}}} {\displaystyle (x-r)} {\displaystyle 16\,} {\displaystyle {\begin{aligned}{\overset {\to }{\mathop {w} }}\,-{\overset {\to }{\mathop {u} }}\,&=\left(\left(w_{1}-u_{1}\right)\cdot {\overset {\to }{\mathop {e_{1}} }}\,+\left(w_{2}-u_{2}\right)\cdot {\overset {\to }{\mathop {e_{2}} }}\,+\ldots \right)\\&=\left(w_{1}\cdot {\overset {\to }{\mathop {e_{1}} }}\,+w_{2}\cdot {\overset {\to }{\mathop {e_{2}} }}\,+\ldots \right)+\left(\left(-1\right)u_{1}\cdot {\overset {\to }{\mathop {e_{1}} }}\,+\left(-1\right)u_{2}\cdot {\overset {\to }{\mathop {e_{2}} }}\,+\ldots \right)\\&=\left(w_{1}\cdot {\overset {\to }{\mathop {e_{1}} }}\,+w_{2}\cdot {\overset {\to }{\mathop {e_{2}} }}\,+\ldots \right)+\left(-1\right)\left(u_{1}\cdot {\overset {\to }{\mathop {e_{1}} }}\,+u_{2}\cdot {\overset {\to }{\mathop {e_{2}} }}\,+\ldots \right)\\&={\overset {\to }{\mathop {w} }}\,+\left(-1\right){\overset {\to }{\mathop {u} }}\,\\\end{aligned}}} {\displaystyle f(x)} {\displaystyle 2^{4}=16} {\displaystyle {\frac {6}{35}}+{\frac {18}{35}}=} {\displaystyle e_{j}} {\displaystyle \{2,3,4,5\}} {\displaystyle -6-4-9-12} {\displaystyle 1=\sin ^{2}A+\cos ^{2}A\ } {\displaystyle {\begin{aligned}x&=\cos(at)-\cos(bt)\sin(ct)^{2}\\y&=\sin(dt)-\sin(et)\cos(ft)^{2}\end{aligned}}} {\displaystyle {\begin{aligned}z+{z}'&=\left(a+b\cdot i\right)+\left({a}'+{b}'\cdot i\right)\\&=a+b\cdot i+{a}'+{b}'\cdot i\\&=a+{a}'+b\cdot i+{b}'\cdot i\\&=\left(a+{a}'\right)+\left(b\cdot i+{b}'\cdot i\right)\\&=\left(a+{a}'\right)+\left(b+{b}'\right)\cdot i\\\end{aligned}}} {\displaystyle 3^{3}+2\cdot 3^{2}-3=27+2\cdot 9-3=42} {\displaystyle \left({\frac {a}{b}}\right)^{n}={\frac {a^{n}}{b^{n}}}} {\displaystyle p({\bar {A}})=1-p(A)} {\displaystyle {\begin{aligned}10^{2}=100&\Rightarrow \log \left(100\right)=2\\10^{-2}={\frac {1}{100}}=0,01&\Rightarrow \log \left(0.01\right)=-2\\10^{0}=1&\Rightarrow \log \left(1\right)=0\\10^{0,5}=10^{{1}/{2}\;}={\sqrt {10}}\approx 3,1623&\Rightarrow \log \left(3,1623\right)\approx 0,5\\\end{aligned}}} {\displaystyle R(x)=b_{n-1}x^{n-1}+b_{n-2}x^{n-2}+\cdots +b_{1}+b_{0}} {\displaystyle {\begin{aligned}y&=mx+c\\y_{0}&=mx_{0}+c\end{aligned}}} {\displaystyle {\frac {0,005}{0,01}}=0,5} {\displaystyle {\frac {2}{7}}+{\frac {3}{5}}={\frac {2\times 5+7\times 3}{7\times 5}}={\frac {10+21}{35}}={\frac {31}{35}}} {\displaystyle a=4} {\displaystyle {\frac {1}{\sqrt {1+\cot ^{2}\theta }}}} {\displaystyle A={\frac {a\cdot l\cdot n}{2}}} {\displaystyle {\begin{pmatrix}1&3&-1&-2&7\\3&4&2&2&8\\2&1&3&-1&6\\5&-1&11&6&3\\\end{pmatrix}}} {\displaystyle L{\acute {i}}mit~inferior~=~RR\times e^{-1,96\times EE(ln(RR))}~=~1,941\times e^{-1,96\times 0,250}~=~1,189} {\displaystyle \{1,2,3,5\}} {\displaystyle 5\cdot 1276.2815625\div 100=63.814078125} {\displaystyle 7x^{4}} {\displaystyle O} {\displaystyle {\frac {\textstyle a_{0}}{\textstyle PT_{1}}}} {\displaystyle a-\delta \leq x\leq a+\delta \ \Rightarrow \vert \ f(x)\vert \geq M} {\displaystyle 9-9:9=8\ } {\displaystyle 777=9\ } {\displaystyle Durada~malatia~en~anys~=~60\,dies\times {\frac {1\,mes}{30\,dies}}\times {\frac {1\,any}{12\,mesos}}=0,167\,anys} {\displaystyle -31} {\displaystyle Oportunitat\,prevalen{\text{ç}}a={\frac {\displaystyle Casos\,prevalents}{\displaystyle Casos\,no\,prevalents}}} {\displaystyle u_{3}=2u_{1}-u_{2}\,,\quad u_{5}=2u_{1}+u_{2}-u_{4}} {\displaystyle b^{2}-4ac} {\displaystyle \cot {\frac {\theta }{2}}=\pm \,{\sqrt {\frac {1+\cos \theta }{1-\cos \theta }}}={\frac {1+\cos \theta }{\sin \theta }}={\frac {\sin \theta }{1-\cos \theta }}=\csc \theta +\cot \theta .\,} {\displaystyle Oportunitat\,\ d'exposici{\acute {o}}\,dels\,casos={\frac {Nombre\,de\,casos\,exposats}{Nombre\,de\,casos\,no\,exposats}}={\frac {a}{c}}} {\displaystyle {\begin{aligned}&D\left(f\circ g\right)\left(x\right)=st\left|{\frac {f\left(y+\delta \right)-f\left(y\right)}{\delta }}\cdot {\frac {g\left(x+\varepsilon \right)-g\left(x\right)}{\varepsilon }}\right|\\&=D\left(f\right)\left(y\right)\cdot D\left(g\right)\left(x\right)\\&=D\left(f\right)\left(g\left(x\right)\right)\cdot D\left(g\right)\left(x\right)\\&=\left(\left(Df\right)\circ g\right)\cdot Dg\end{aligned}}} {\displaystyle {\begin{aligned}g\left(x\right)=0&\Rightarrow x^{2}-2x=0\\&\Rightarrow \left\{{\begin{matrix}x=0\\x=2\\\end{matrix}}\right.\\\end{aligned}}} {\displaystyle B} {\displaystyle R_{0}^{0}(\rho )=1} {\displaystyle c={\sqrt {a^{2}+b^{2}-2ab\cos \gamma }}} {\displaystyle \Pi \cdot r^{2}} {\displaystyle x={\frac {-0\pm {\sqrt {0^{2}-4\cdot (-3)\cdot 27}}}{2\cdot (-3)}}\ } {\displaystyle PT={\frac {N_{I}+N_{F}}{2}}\,\times \,t={\frac {10+0}{2}}\times 36=5\times 36=180\,{\textit {persones-mes}}} {\displaystyle {\color {orange}2}} {\displaystyle \cos \theta =\cos \left(\theta +2\pi k\right)} {\displaystyle y={\dfrac {5}{4}}} {\displaystyle \Delta _{x}} {\displaystyle \left(a+b\right)^{n}=\left({\begin{matrix}n\\0\\\end{matrix}}\right)a^{n}+\left({\begin{matrix}n\\1\\\end{matrix}}\right)a^{n-1}b+\left({\begin{matrix}n\\2\\\end{matrix}}\right)a^{n-2}b^{2}+\ldots \left({\begin{matrix}n\\n\\\end{matrix}}\right)b^{n}} {\displaystyle A} {\displaystyle z\cdot {z}'={{z}'}'} {\displaystyle B\cap C} {\displaystyle N=N_{0}\ \cdot {\text{exp}}\,(-\lambda \cdot t)} {\displaystyle 1.000.000\times 0,4=4.000} {\displaystyle \log _{5}\left[5^{\left(6-x^{2}\right)}\right]=\log _{5}\left[{\frac {1}{125}}\right]} {\displaystyle 111=7\ } {\displaystyle {\begin{array}{c}Proporci{\acute {o}}\\Parkinson\end{array}}={\frac {50}{1000}}\times 100=5\%} {\displaystyle {{\left(1+{\frac {1}{K}}\right)}^{K}}=e} {\displaystyle Taxa\,Incid{\grave {e}}ncia={\frac {d}{\left[(N_{I}-{\frac {1}{2}}\,(d+w)\right]\times t}}} PNG  IHDR .Y5!PLTEGpLlllqqqnnnwww}}}sss{{{zzzZ>tRNS@f1IDATc` &I"$CA &703`uEOIENDB` {\displaystyle P~=~0,16\,{\frac {casos\,incidents}{persones\times any}}\times 0,167\,anys=0,0267} {\displaystyle f(x)=ax^{2}+bx+c}  Xapian GlassnwOEjTOx779QS;{}8z'nEstratègies de millora educativa/Formació en l'ús de les tecnologies de la informació i comunicació (TIC))Guia Ubuntu/Multimèdia amb Xubuntu 11.04Suports de meditació7Ciències de la Naturalesa (nivell ESO)/Models atòmicsTxec/Pronunciació i alfabet)Llibre de cuina/Receptes/Guatlles en ceba2Llibre de cuina/Receptes/Llagosta a la Costa Brava.Flora del Pirineu català/Potentilla fruticosa6Llibre de cuina/Receptes/Freginat (patates mascarades),Organografia vegetal/Fulla/Morfologia foliarBibliografia/IntroduccióGuia Ubuntu/Escriptori GNOMETutorial de git/Treball linealPHP-NUKE/Configurar/BlocsDenominacions del penisGpm/Matricaria chamomilla(Guia Linux Mint 9/Actualitzar Linux 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cuina/Receptes/Rap a la catalana&Llibre de cuina/Receptes/Porc amb naps,Guia Ubuntu/Actualització del sistema Gnome Llibre de cuina/Receptes/BarrejaGpm/Veratrum album.Manual de R (Estadística)/Modificar les dades4Blender 3D: novell a professional/Aprengui a modelar+Guia Ubuntu/Instaŀlació Programari Ubuntu6Llibre de cuina/Receptes/Patates amb fredolics i rosta!Rutes a peu pels Països Catalans2Android/Intents: el paper dels diferents arguments$Guia Jove/El vincle amb la gent jove0Guia de plantes medicinals, usos i cultiu/Alfals!Llibre de cuina/Receptes/Porc fer(Flora del Pirineu català/Rosa micrantha!Llibre de cuina/Receptes/Maionesa.Llibre de cuina/Receptes/Rovellons a la planxaItalià/Pronunciació i alfabet-Llibre de cuina/Receptes/Bacallà a la llauna=Matemàtiques (nivell ESO)/Divisió per x-a. Regla de Ruffini4Biologia i diversitat de vertebrats/Sistema digestiu,Guia Ubuntu/Instaŀlació Programari Kubuntu!Italià/Vocabulari/Frases comunes?Història de l'art català/Urbanisme a Barcelona. El pla Macià8Administració del temps/El benefici de la planificaciógPortadaPMatemàtiques (nivell ESO)/Matemàtiques interdisciplinars/Nutrició en númerosLlibre de cuina/Receptes/PontinLlibre de cuina/Receptes/Melús+Llibre de cuina/Receptes/Cloïsses guisades(Llibre de cuina/Receptes/Xarop de codony@Fotografia (Imatge i Expressió)/Imatges generades per ordinador+Guia Ubuntu/Ofimàtica amb l'OpenOffice.org@Ciències de la Naturalesa (nivell ESO)/Ordenació dels elements Napolità0Administració del temps/Com ocupar "temps mort""Guia Epsilon Linux/Escriptori Mate0Introducció a la música/Versió per a imprimirGuia Xubuntu/Thunderbird;Viquijúnior:Parlem de la mina de Naica/La mina es a Mèxic+Guia Ubuntu/Índex Xubuntu 11.04/ImpressióECiències de la Naturalesa (nivell ESO)/Moviment rectilini i uniformeGuia Ubuntu/Índex 22.04"Llibre de cuina/Receptes/AgredolçGuifi.net. Tutorial/Supernode3Llibre de cuina/Receptes/Canelons de mar i muntanyaLlibre de cuina/Receptes/Mató Bibliografia.Llibre de cuina/Receptes/Patates a la catalanavIntroducció a la robòtica en trenta-una classes/Vint-i-sisè dia: programa arduino per al control del braç robòtic&Diferències entre Prezi i Power PointGuia Ubuntu/Índex MATE EditionGuia Ubuntu/Lubuntu vs Xubuntu@Una breu introducció a GNU Emacs/Cancel·lar o desfer una ordre7Mozilla Firefox/Incorporar el botons a la cerca ràpida?Viquijúnior:Parlem de la cristal·lització a la mina de Naica"Viquijúnior:Alfabet amb animals/H0El Com es fa de l'APT/Com batre's amb els errors'Guia Ubuntu/Instaŀlació Ubuntu Budgie2Llibre de cuina/Receptes/Canelons a la barceloninaProgramació en C/Variables5Llibre de cuina/Receptes/Raviolis de rap amb samfaina!Llengua Taxi/Diàleg 1/Exercici 11Flora del Pirineu català/Astragalus sempervirensGpm/Citrus aurantiumGuifi.net. Tutorial2Guia per a la Raspberry Pi/Configuració avançadaGuia Jove/L'equipament juvenil&Metal·lúrgia i siderúrgia/L'aluminiTIntroducció a la robòtica en trenta-una classes/Trentè dia: servidor web amb wifi`M 3D Studio Maxسه راز محافظت شده درباره فالووان` valuesmaptitle:0` languagecat` kindtitle`ngEscacs/Tàctiques8Llibre de cuina/Receptes/Ous farrats amb mel i cansalada/Llibre de cuina/Receptes/Conill a l'Empordanesa5Llibre de cuina/Receptes/Arròs al estil de Tarragona.Llibre de cuina/Receptes/Tortuga a la catalana&Viquillibres:Llibres/Guia Linux Mint 9?Llibre de cuina/Receptes/Tortell de xocolata i nata amb galetes7Llibre de cuina/Receptes/Carn de vedella amb llagostins)Tutorial de bots/Utilitzar pywikipediabot%Flora del Pirineu català/Rosa sicula2Rutes a peu pels Països Catalans/Llista per zones8Matemàtiques (nivell ESO)/Propietats de la probabilitat)Epidemiologia/Mesures d'impacte potencialGAgrodatabase/91-Classificació de productes agrícoles per grups/Lituà-Llibre de cuina/Receptes/Truita a la catalana&Guia Ubuntu/Com aconseguir Ubuntu MATE.Llibre de cuina/Receptes/Pit de gallina farcit Cinemàtica,Llibre de cuina/Receptes/Pa de pessic de Vic,Flora del Pirineu català/Ranunculus serpens5Agrodatabase/92-Català-Idioma europeu/Català-Finès,Python 3 per a no programadors/Usant mòduls*Guia Ubuntu/Què us ofereix l'Ubuntu 14.044Llibre de cuina/Receptes/Musclos amb crema de gambesEl protocol de recerca clínicaViquillibres:AutoriaGpm/Hedera helixGpm/Cannabis sativa/Guia de plantes medicinals, usos i cultiu/BerroJViquijúnior:Parlem de la mina de Naica/Que hi havia a les coves de Naica?)Viquillibres:Esborrar pàgines/Precedents4Llibre de cuina/Receptes/Costelles d'anyell rostides'Guia Ubuntu/Instaŀlació Xubuntu 11.041Llibre de cuina/Receptes/Pa de pessic de xocolata&Flora del Pirineu català/Prunus avium*Llibre de cuina/Receptes/Carn amb tòfones So/Ona sonora,Llibre de cuina/Receptes/Bolets amb julivert$Viquipèdia/Utilitzar la Viquipèdia Recull de jocs 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Cinemàtica,Llibre de cuina/Receptes/Pa de pessic de Vic,Flora del Pirineu català/Ranunculus serpens5Agrodatabase/92-Català-Idioma europeu/Català-Finès,Python 3 per a no programadors/Usant mòduls*Guia Ubuntu/Què us ofereix l'Ubuntu 14.044Llibre de cuina/Receptes/Musclos amb crema de gambesEl protocol de recerca clínicaViquillibres:AutoriaGpm/Hedera helixGpm/Cannabis sativa/Guia de plantes medicinals, usos i cultiu/BerroJViquijúnior:Parlem de la mina de Naica/Que hi havia a les coves de Naica?)Viquillibres:Esborrar pàgines/Precedents4Llibre de cuina/Receptes/Costelles d'anyell rostides'Guia Ubuntu/Instaŀlació Xubuntu 11.041Llibre de cuina/Receptes/Pa de pessic de xocolata&Flora del Pirineu català/Prunus avium*Llibre de cuina/Receptes/Carn amb tòfones So/Ona sonora,Llibre de cuina/Receptes/Bolets amb julivert$Viquipèdia/Utilitzar la Viquipèdia Recull de jocs d'esplai/PistolerGpm/Foeniculum vulgare!Llibre de cuina/Receptes/Fideuada*Llibre de cuina/Receptes/Mèdula gratinadaCherokee> 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AplicacionsGuia Ubuntu/Fabricant/pcubuntuGuia Ubuntu/mesclador DJ&Agrodatabase/92-Català-Idioma europeuViquillibres:Llibre d'estil.Guia Ubuntu/Índex Lubuntu 15.04/PreferènciesPCiències de la Naturalesa (nivell ESO)/Reaccions endotèrmiques i exotèrmiques/Llibre de cuina/Receptes/Botifarra amb mongetes)Llibre de cuina/Receptes/Turmes empanadesVènet/Números*Llibre de cuina/Receptes/Taronjes farcides&Llibre de cuina/Receptes/Coca de vidre+Llibre de cuina/Receptes/Arròs en mondongo#Biologia i diversitat de vertebrats)Guia Ubuntu/Programes de Windows a Ubuntu-Flora del Pirineu català/Ranunculus bulbosus8Llibre de cuina/Receptes/Conserva de tomàquet i pebrots-Llibre de cuina/Receptes/Agafa-Sants (truita)/Procediments de fabricació/Normes de seguretat/Llibre de cuina/Receptes/Orelletes de Tarragona4Llibre de cuina/Receptes/Guatlles Montseny de GironaDeod''MediaWiki/Instal·lar MediaWiki/WindowsJMatemàtiques (nivell ESO)/Rotació de la Terra: coordenades geogràfiquesAViquijúnior:Parlem de la mina de Naica/Que hi ha dins les coses?kk"5\~ a 43Llibre de cuina/Receptes/Sopa de ceba a la catalanaItalià/Vocabulari/Ag ,Guia Linux Ming YGuió expositiuCGuia de plantes medicinals, usos i cultiu/Aloc (Vitex agnus-castus)Administrar Mediawiki/Esborreu+Android/Anàlisi comparativa dels emuladorsFGuia Programari Ètic Més Eficient/alternatives als serveis de GoogleAlemany/Lliçó principiants 1Viquillibres:Títols protegitsMoure a Viquillibres'Llibre de cuina/Receptes/Api a la crema.Llibre de cuina/Receptes/Carn magra amb prunes7Llibre de cuina/Receptes/Cargols a l'estil de Tarragona'Procediments de fabricació/Tolerància(Psicologia Social de la Comunicació/D3bPortuguès/Adjectius comuns2Guia de plantes medicinals, usos i cultiu/LlimonerFruitAlemany/Nivell IGpm/Colchicum autumnale/Matemàtiques (nivell ESO)/Atzar i probabilitatYBiologia i diversitat de vertebrats/Introducció al grup vertebrats/Classificació actual;Administració del temps/Identificació d'hàbits personals?Compres "on-line"/Mètodes de pagament a les compres a InternetNapolità/IntroduccióToki pona/Lliçó 12: Colors'Llibre de cuina/Receptes/Pops saltejats"Programació en C/Una tastada de CgIntroducció a la robòtica en trenta-una classes/Vint-i-unè dia: controlar montura FPV des del mòbilFMatemàtiques (nivell ESO)/Terme general d'una progressió aritmètica,Flora del Pirineu català/Ranunculus ficaria:Llibre de cuina/Receptes/Xamfaina de cigrons a la catalanacViquijúnior:Parlem de la mina de Naica/Perquè els cristalls de Naica són els mes grans del món?.Llibre de cuina/Receptes/Croquetes de llagosta!Guia Epsilon Linux/El Nucli Linux0Llibre de cuina/Receptes/Filets de vedella Ribot1Flora del Pirineu català/Aristolochia clematitis$Guia Linux Mint/Arrenqueu Linux Mint5Llibre de cuina/Receptes/Arròs al estil de BarcelonaLHistòria de l'art català/Beat de la Seu d'Urgell (Arxiu Diocesà d'Urgell)*Flora del Pirineu català/Adonis pyrenaica@Llibre de cuina/Receptes/Melmelada de pera, esbergínia i figues,Flora del Pirineu català/Lathyrus pratensis Formulació inorgànica/Ozònidsg 0Guia Jove/El treball comunitari,Guia Ubuntu/Instaŀlació Ubuntu 16.10 gnomeASCIILlibre de cuina/Receptes/Sang5Agrodatabase/93-Idioma europeu-Català/Lituà-Català3Flora del Pirineu català/Astragalus monspessulanus_Viquijúnior:Parlem de la cristal·lització a la mina de Naica/14-Temperatura a les dues coves>Guia de plantes medicinals, usos i cultiu/Ginesta-Retama NegraHistòria de la tecnologia6Llibre de cuina/Receptes/Dèntol a l'estil mediterraniAndroid/Gradle amb exemplesPortuguès/Parts de la casa%Flora del Pirineu català/Sedum rosea9Matemàtiques (nivell ESPA)/Característiques de funcionsNGuia de plantes medicinals, usos i cultiu/Alfàbrega Morada (Ocimun Sanctum L)/Flora del Pirineu català/Anemone ranunculoidesGuia Ubuntu/Alien ArenaHAgrodatabase/91-Classificació de productes agrícoles per grups/BúlgarManual de Mediawiki4Guia de Literatura/Estructures i figures literàries$Guia Jove/La gestió de l'equipamentJGuia de plantes medicinals, usos i cultiu/Flor de Malva (malva silvestris),Llibre de cuina/Receptes/Crema de Sant JosepHMatemàtiques (nivell ESO)/Creixement i decreixement. 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català/Adonis flammeaAYFlora_del_Pirineu_català/Adonis_pyrenaicaFlora del Pirineu català/Adonis pyrenaicaA Flora_del_Pirineu_català/Adonis_vernalisFlora del Pirineu català/Adonis vernalisAFlora_del_Pirineu_català/Agrimonia_eupatoriaFlora del Pirineu català/Agrimonia eupatoriaA sFlora_del_Pirineu_català/Agrimonia_proceraFlora del Pirineu català/Agrimonia proceraAFlora_del_Pirineu_català/Alchemilla_alpinaFlora del Pirineu català/Alchemilla alpinaAFlora_del_Pirineu_català/Alchemilla_fissaFlora del Pirineu català/Alchemilla fissaA <Flora_del_Pirineu_català/Alchemilla_hybridaFlora del Pirineu català/Alchemilla hybridaA Flora_del_Pirineu_català/Alchemilla_pentaphylleaFlora del Pirineu català/Alchemilla pentaphylleaA Flora_del_Pirineu_català/Alchemilla_vulgarisFlora del Pirineu català/Alchemilla vulgarisA HFlora_del_Pirineu_català/Amelanchier_ovalisFlora del Pirineu català/Amelanchier ovalisA gFlora_del_Pirineu_català/Anemone_alpinaFlora del Pirineu català/Anemone alpinaADFlora_del_Pirineu_català/Anemone_hepaticaFlora del Pirineu català/Anemone hepaticaAUFlora_del_Pirineu_català/Anemone_narcissifloraFlora del Pirineu català/Anemone narcissifloraAFlora_del_Pirineu_català/Anemone_nemorosaFlora del Pirineu català/Anemone nemorosaAzFlora_del_Pirineu_català/Anemone_pulsatillaFlora del Pirineu català/Anemone pulsatillaAFlora_del_Pirineu_català/Anemone_ranunculoidesFlora del Pirineu català/Anemone ranunculoidesAEFlora_del_Pirineu_català/Anemone_vernalisFlora del Pirineu català/Anemone vernalisA6Flora_del_Pirineu_català/Aphanes_arvensisFlora del Pirineu català/Aphanes arvensisAFlora_del_Pirineu_català/Aquilegia_pyrenaicaFlora del Pirineu català/Aquilegia pyrenaicaA Flora_del_Pirineu_català/Aquilegia_viscosaFlora del Pirineu català/Aquilegia viscosaA Flora_del_Pirineu_català/Aquilegia_vulgarisFlora del Pirineu català/Aquilegia vulgarisAUFlora_del_Pirineu_català/Aristolochia_clematitisFlora del Pirineu català/Aristolochia clematitisAFlora_del_Pirineu_català/Aristolochia_pistolochiaFlora del Pirineu català/Aristolochia pistolochiaA Flora_del_Pirineu_català/Aruncus_dioicusFlora del Pirineu català/Aruncus dioicusAbFlora_del_Pirineu_català/Astragalus_alpinusFlora del Pirineu català/Astragalus alpinusAFlora_del_Pirineu_català/Astragalus_australisFlora del Pirineu català/Astragalus australisAFlora_del_Pirineu_català/Astragalus_austriacusFlora del Pirineu català/Astragalus austriacusAFlora_del_Pirineu_català/Astragalus_cicerFlora del Pirineu català/Astragalus cicerA vFlora_del_Pirineu_català/Astragalus_danicusFlora del Pirineu català/Astragalus danicusAFlora_del_Pirineu_català/Astragalus_depressusFlora del Pirineu català/Astragalus depressusAFlora_del_Pirineu_català/Astragalus_glycyphyllosFlora del Pirineu català/Astragalus glycyphyllosA$Flora_del_Pirineu_català/Astragalus_incanusFlora del Pirineu català/Astragalus incanusAFlora_del_Pirineu_català/Astragalus_monspessulanusFlora del Pirineu català/Astragalus monspessulanusAFlora_del_Pirineu_català/Astragalus_penduliflorusFlora del Pirineu català/Astragalus penduliflorusA:Flora_del_Pirineu_català/Astragalus_sempervirensFlora del Pirineu català/Astragalus sempervirensABFlora_del_Pirineu_català/Berberis_vulgarisFlora del Pirineu català/Berberis vulgarisAFlora_del_Pirineu_català/Caltha_palustrisFlora del Pirineu català/Caltha palustrisAFlora_del_Pirineu_català/Ceratophyllum_demersumFlora del Pirineu català/Ceratophyllum demersumAFFlora_del_Pirineu_català/Ceratophyllum_submersumFlora del Pirineu català/Ceratophyllum submersumAFlora_del_Pirineu_català/Chamaespartium_sagittaleFlora del Pirineu català/Chamaespartium sagittaleAcFlora_del_Pirineu_català/Chrysosplenium_alternifoliumFlora del Pirineu català/Chrysosplenium alternifoliumA ]Flora_del_Pirineu_català/Chrysosplenium_oppositifoliumFlora del Pirineu català/Chrysosplenium oppositifoliumA8Flora_del_Pirineu_català/Clematis_rectaFlora del Pirineu català/Clematis rectaA FFlora_del_Pirineu_català/Clematis_vitalbaFlora del Pirineu català/Clematis vitalbaAyFlora_del_Pirineu_català/Colutea_arborescensFlora del Pirineu català/Colutea arborescensA Flora_del_Pirineu_català/Cotoneaster_integerrimusFlora del Pirineu català/Cotoneaster integerrimusA<Flora_del_Pirineu_català/Cotoneaster_tomentosusFlora del Pirineu català/Cotoneaster tomentosusAFlora_del_Pirineu_català/Crataegus_monogynaFlora del Pirineu català/Crataegus monogynaA`Flora_del_Pirineu_català/Cytinus_hypocistisFlora del Pirineu català/Cytinus hypocistisA:Flora_del_Pirineu_català/Cytisophyllum_sessilifoliumFlora del Pirineu català/Cytisophyllum sessilifoliumA)Flora_del_Pirineu_català/Delphinium_ajacisFlora del Pirineu català/Delphinium ajacisA-Flora_del_Pirineu_català/Delphinium_montanumFlora del Pirineu català/Delphinium montanumA Flora_del_Pirineu_català/Delphinium_peregrinumFlora del Pirineu català/Delphinium peregrinumA]Flora_del_Pirineu_català/Dryas_octopetalaFlora del Pirineu català/Dryas octopetalaA Flora_del_Pirineu_català/Erinacea_anthyllisFlora del Pirineu català/Erinacea anthyllisA Flora_del_Pirineu_català/Filipendula_ulmariaFlora del Pirineu català/Filipendula ulmariaAFlora_del_Pirineu_català/Fragaria_vescaFlora del Pirineu català/Fragaria vescaA qFlora_del_Pirineu_català/Fragaria_viridisFlora del Pirineu català/Fragaria viridisAFlora_del_Pirineu_català/Genista_anglicaFlora del Pirineu català/Genista anglicaAFlora_del_Pirineu_català/Genista_balansaeFlora del Pirineu català/Genista balansaeAFlora_del_Pirineu_català/Genista_hispanicaFlora del Pirineu català/Genista hispanicaAFlora_del_Pirineu_català/Genista_horridaFlora del Pirineu català/Genista horridaA 9Flora_del_Pirineu_català/Genista_pilosaFlora del Pirineu català/Genista pilosaA#Flora_del_Pirineu_català/Genista_scorpiusFlora del Pirineu català/Genista scorpiusA>Flora_del_Pirineu_català/Genista_tinctoriaFlora del Pirineu català/Genista tinctoriaA=Flora_del_Pirineu_català/Geum_hispidumFlora del Pirineu català/Geum hispidumAFlora_del_Pirineu_català/Geum_montanumFlora del Pirineu català/Geum montanumA Flora_del_Pirineu_català/Geum_pyrenaicumFlora del Pirineu català/Geum pyrenaicumA{Flora_del_Pirineu_català/Geum_rivaleFlora del Pirineu català/Geum rivaleA Flora_del_Pirineu_català/Geum_sylvaticumFlora del Pirineu català/Geum sylvaticumA ]Flora_del_Pirineu_català/Geum_urbanumFlora del Pirineu català/Geum urbanumAUFlora_del_Pirineu_català/Helleborus_foetidusFlora del Pirineu català/Helleborus foetidusAAFlora_del_Pirineu_català/Helleborus_viridisFlora del Pirineu català/Helleborus viridisAHFlora_del_Pirineu_català/IndexFlora del Pirineu català/IndexAVFlora_del_Pirineu_català/Isoetes_brochoniiFlora del Pirineu català/Isoetes brochoniiAEFlora_del_Pirineu_català/Isoetes_echinosporaFlora del Pirineu català/Isoetes echinosporaANFlora_del_Pirineu_català/Isoetes_lacustrisFlora del Pirineu català/Isoetes lacustrisA iFlora_del_Pirineu_català/Isopyrum_thalictroidesFlora del Pirineu català/Isopyrum thalictroidesAFlora_del_Pirineu_català/Lathyrus_cirrhosusFlora del Pirineu català/Lathyrus cirrhosusA {Flora_del_Pirineu_català/Lathyrus_filiformisFlora del Pirineu català/Lathyrus filiformisA8Flora_del_Pirineu_català/Lathyrus_hirsutusFlora del Pirineu català/Lathyrus hirsutusA3Flora_del_Pirineu_català/Lathyrus_linifoliusFlora del Pirineu català/Lathyrus linifoliusA[Flora_del_Pirineu_català/Lathyrus_pratensisFlora del Pirineu català/Lathyrus pratensisA Flora_del_Pirineu_català/Lathyrus_sylvestrisFlora del Pirineu català/Lathyrus sylvestrisAFlora_del_Pirineu_català/Lathyrus_tuberosusFlora del Pirineu català/Lathyrus tuberosusA bFlora_del_Pirineu_català/Lupinus_polyphyllusFlora del Pirineu català/Lupinus polyphyllusA ~Flora_del_Pirineu_català/Lycopodium_alpinumFlora del Pirineu català/Lycopodium alpinumAfFlora_del_Pirineu_català/Lycopodium_annotinumFlora del Pirineu català/Lycopodium annotinumAFlora_del_Pirineu_català/Lycopodium_clavatumFlora del Pirineu català/Lycopodium clavatumAbFlora_del_Pirineu_català/Lycopodium_selagoFlora del Pirineu català/Lycopodium selagoA|Flora_del_Pirineu_català/Mucizonia_sedoidesFlora del Pirineu català/Mucizonia sedoidesAFlora_del_Pirineu_català/Nigella_gallicaFlora del Pirineu català/Nigella gallicaAlFlora_del_Pirineu_català/Oxytropis_campestrisFlora del Pirineu català/Oxytropis campestrisAFlora_del_Pirineu_català/Oxytropis_halleriFlora del Pirineu català/Oxytropis halleriA9Flora_del_Pirineu_català/Oxytropis_lapponicaFlora del Pirineu català/Oxytropis lapponicaArFlora_del_Pirineu_català/Oxytropis_neglectaFlora del Pirineu català/Oxytropis neglectaAFlora_del_Pirineu_català/Paeonia_officinalisFlora del Pirineu català/Paeonia officinalisAFlora_del_Pirineu_català/Parnassia_palustrisFlora del Pirineu català/Parnassia palustrisA Flora_del_Pirineu_català/Potentilla_alchemilloidesFlora del Pirineu català/Potentilla alchemilloidesAXFlora_del_Pirineu_català/Potentilla_argenteaFlora del Pirineu català/Potentilla argenteaAAFlora_del_Pirineu_català/Potentilla_aureaFlora del Pirineu català/Potentilla aureaAFlora_del_Pirineu_català/Potentilla_brauneanaFlora del Pirineu català/Potentilla brauneanaAbFlora_del_Pirineu_català/Potentilla_caulescensFlora del Pirineu català/Potentilla caulescensA \Flora_del_Pirineu_català/Potentilla_cinereaFlora del Pirineu català/Potentilla cinereaAFlora_del_Pirineu_català/Potentilla_crantziiFlora del Pirineu català/Potentilla crantziiA$Flora_del_Pirineu_català/Potentilla_erectaFlora del Pirineu català/Potentilla erectaAFlora_del_Pirineu_català/Potentilla_frigidaFlora del Pirineu català/Potentilla frigidaA Flora_del_Pirineu_català/Potentilla_fruticosaFlora del Pirineu català/Potentilla fruticosaAbFlora_del_Pirineu_català/Potentilla_grandifloraFlora del Pirineu català/Potentilla grandifloraA?Flora_del_Pirineu_català/Potentilla_hirtaFlora del Pirineu català/Potentilla hirtaAtFlora_del_Pirineu_català/Potentilla_micranthaFlora del Pirineu català/Potentilla micranthaAFlora_del_Pirineu_català/Potentilla_montanaFlora del Pirineu català/Potentilla montanaAZFlora_del_Pirineu_català/Potentilla_neumannianaFlora del Pirineu català/Potentilla neumannianaA:Flora_del_Pirineu_català/Potentilla_nivalisFlora del Pirineu català/Potentilla nivalisAFlora_del_Pirineu_català/Potentilla_palustrisFlora del Pirineu català/Potentilla palustrisA!Flora_del_Pirineu_català/Potentilla_pensylvanicaFlora del Pirineu català/Potentilla pensylvanicaAFlora_del_Pirineu_català/Potentilla_pyrenaicaFlora del Pirineu català/Potentilla pyrenaicaA Flora_del_Pirineu_català/Potentilla_rectaFlora del Pirineu català/Potentilla rectaA HFlora_del_Pirineu_català/Potentilla_reptansFlora del Pirineu català/Potentilla reptansAFlora_del_Pirineu_català/Potentilla_rupestrisFlora del Pirineu català/Potentilla rupestrisA Flora_del_Pirineu_català/Potentilla_sterilisFlora del Pirineu català/Potentilla sterilisAFlora_del_Pirineu_català/Prunus_aviumFlora del Pirineu català/Prunus aviumA vFlora_del_Pirineu_català/Prunus_mahalebFlora del Pirineu català/Prunus mahalebAQFlora_del_Pirineu_català/Prunus_padusFlora del Pirineu català/Prunus padusA -Flora_del_Pirineu_català/Pyrus_communisFlora del Pirineu català/Pyrus communisA!Flora_del_Pirineu_català/Pyrus_malusFlora del Pirineu català/Pyrus malusA}Flora_del_Pirineu_català/Pyrus_spinosaFlora del Pirineu català/Pyrus spinosaA Flora_del_Pirineu_català/Ranunculus_aconitifoliusFlora del Pirineu català/Ranunculus aconitifoliusAmFlora_del_Pirineu_català/Ranunculus_acrisFlora del Pirineu català/Ranunculus acrisA2Flora_del_Pirineu_català/Ranunculus_alpestrisFlora del Pirineu català/Ranunculus alpestrisA )Flora_del_Pirineu_català/Ranunculus_amplexicaulisFlora del Pirineu català/Ranunculus amplexicaulisA Flora_del_Pirineu_català/Ranunculus_aquatilisFlora del Pirineu català/Ranunculus aquatilisAhFlora_del_Pirineu_català/Ranunculus_arvensisFlora del Pirineu català/Ranunculus arvensisA Flora_del_Pirineu_català/Ranunculus_auricomusFlora del Pirineu català/Ranunculus auricomusA>Flora_del_Pirineu_català/Ranunculus_bulbosusFlora del Pirineu català/Ranunculus bulbosusAOFlora_del_Pirineu_català/Ranunculus_ficariaFlora del Pirineu català/Ranunculus ficariaA `Flora_del_Pirineu_català/Ranunculus_flammulaFlora del Pirineu català/Ranunculus flammulaA TFlora_del_Pirineu_català/Ranunculus_glacialisFlora del Pirineu català/Ranunculus glacialisAFlora_del_Pirineu_català/Ranunculus_gramineusFlora del Pirineu català/Ranunculus gramineusAFlora_del_Pirineu_català/Ranunculus_hederaceusFlora del Pirineu català/Ranunculus hederaceusA Flora_del_Pirineu_català/Ranunculus_montanusFlora del Pirineu català/Ranunculus montanusAFlora_del_Pirineu_català/Ranunculus_paludosusFlora del Pirineu català/Ranunculus paludosusAUFlora_del_Pirineu_català/Ranunculus_parnassifoliusFlora del Pirineu català/Ranunculus parnassifoliusAFlora_del_Pirineu_català/Ranunculus_parviflorusFlora del Pirineu català/Ranunculus parviflorusAjFlora_del_Pirineu_català/Ranunculus_pyrenaeusFlora del Pirineu català/Ranunculus pyrenaeusARFlora_del_Pirineu_català/Ranunculus_repensFlora del Pirineu català/Ranunculus repensAFlora_del_Pirineu_català/Ranunculus_sceleratusFlora del Pirineu català/Ranunculus sceleratusArFlora_del_Pirineu_català/Ranunculus_serpensFlora del Pirineu català/Ranunculus serpensAFlora_del_Pirineu_català/Ranunculus_thoraFlora del Pirineu català/Ranunculus thoraA Flora_del_Pirineu_català/Ranunculus_trichophyllusFlora del Pirineu català/Ranunculus trichophyllusA6Flora_del_Pirineu_català/Ribes_alpinumFlora del Pirineu català/Ribes alpinumA yFlora_del_Pirineu_català/Ribes_petraeumFlora del Pirineu català/Ribes petraeumAXFlora_del_Pirineu_català/Ribes_rubrumFlora del Pirineu català/Ribes rubrumAfFlora_del_Pirineu_català/Ribes_uva-crispaFlora del Pirineu català/Ribes uva-crispaAFlora_del_Pirineu_català/Robinia_pseudoacaciaFlora del Pirineu català/Robinia 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del Pirineu català/Rosa rubiginosaAvFlora_del_Pirineu_català/Rosa_sempervirensFlora del Pirineu català/Rosa sempervirensAhFlora_del_Pirineu_català/Rosa_siculaFlora del Pirineu català/Rosa siculaAZFlora_del_Pirineu_català/Rosa_tomentosaFlora del Pirineu català/Rosa tomentosaA Flora_del_Pirineu_català/Rosa_villosaFlora del Pirineu català/Rosa villosaA<Flora_del_Pirineu_català/Rubus_bifronsFlora del Pirineu català/Rubus bifronsAFlora_del_Pirineu_català/Rubus_caesiusFlora del Pirineu català/Rubus caesiusA Flora_del_Pirineu_català/Rubus_canescensFlora del Pirineu català/Rubus canescensA ^Flora_del_Pirineu_català/Rubus_godroniiFlora del Pirineu català/Rubus godroniiA1Flora_del_Pirineu_català/Rubus_hirtusFlora del Pirineu català/Rubus hirtusAqFlora_del_Pirineu_català/Rubus_idaeusFlora del Pirineu català/Rubus idaeusALFlora_del_Pirineu_català/Rubus_saxatilisFlora del Pirineu català/Rubus saxatilisA Flora_del_Pirineu_català/Rubus_scaberFlora del Pirineu català/Rubus 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Tutorial/Muntatge d'un node per connectar-seIAgrodatabase/91-Classificació de productes agrícoles per grups/Espanyol EBlender 3D: novell a professional/Sistema de finestres Blender!Blender 3D: novell a professional/Flora del Pirineu català/Sarothamnus scopariusL'electricitat4Python 3 per a no programadors/Expressions booleanesPGuia de plantes medicinals, usos i cultiu/Tulsi o Té o Alfàbrega de les Indies;Ciències de la Naturalesa (nivell ESO)/La nutrició humana&Guia Ubuntu/Instaŀlació Ubuntu 23.04Esperanto/Conjuncions&Flora del Pirineu català/Rubus scaberLa discapacitat'Llibre de cuina/Receptes/Sopa de farina-Llibre de cuina/Receptes/Parrillada de moltóApps educativesItalià/Lliçó33Guia Ubuntu/Quès és i què té de bo Ubuntu 17.10"Llibre de cuina/Receptes/Farinetes"Compres "on-line"/Nocions prèvies.Llibre de cuina/Receptes/Musclos a la catalana=Llibre de cuina/Receptes/Patates al forn amb costella de porcTMatemàtiques (nivell ESO)/Probabilitats en experiències amb instruments irregulars6Agrodatabase/93-Idioma europeu-Català/Italià-Català / 'H)Flora del Pirineu català/Rubus canescens.Flora del Pirineu català/Saxifraga androsacea)Recull de jocs d'esplai/El Pare Carbasser1Guifi.net. Tutorial/Com participar o col·laborar%Exercicis de matemàtiques/Combinades&Guia Ubuntu/Actualització del sistema)Fruit/Dispersió i colonització del mediAGuia de plantes medicinals, usos i cultiu/Solanum sisymbriifolium-Llibre de cuina/Receptes/Pollastre amb prunes+Llibre de cuina/Receptes/Sípia a la planxa6Guia de plantes medicinals, usos i cultiu/Phyla dulcisLlibre de cuina/Receptes/AligotGuia Ubuntu/Ubuntu StudioRMatemàtiques (nivell ESO)/Matemàtiques interdisciplinars/Inversions econòmiques9Guia de plantes medicinals, usos i cultiu/Scoparia dulcisNoms/M2Flora del Pirineu català/Ranunculus trichophyllus:Llibre de cuina/Receptes/Timbal de poma i botifarra dolça7Viquijúnior:Parlem de la mina de Naica/On és la mina?+Llibre de cuina/Receptes/Col-i-flor al fornEsperanto/Prefixos i sufixos IGViquijúnior:Parlem de la mina de Naica/Creixement dels cristalls gransKAgrodatabase/91-Classificació de productes agrícoles per grups/CientíficPortuguès/Verbs regulars.Flora del Pirineu català/Ranunculus auricomus/Guia de plantes medicinals, usos i cultiu/Boldo(Llibre de cuina/Receptes/Salsa vinagretaIGuia de plantes medicinals, usos i cultiu/Consolva (Sempervivum tectorum)+Llibre de cuina/Receptes/Panellets diversosGuia Linux Mint/Impressores.Llibre de cuina/Receptes/Vedella a la catalana)Guia Epsilon Linux/Navegador fitxers CAJA1Hort ecològic escolar/La lluna en el nostre hortPHP-NUKE/Configurar/Missatges1Llibre de cuina/Receptes/Farcellets de l'Empordà#Guia Ubuntu/Multimèdia amb KubuntuMediaWiki/Instal·lar MediaWikiMLlibre de cuina/Receptes/Rodes de taronja amb xocolata negra i nous trinxades-Llibre de cuina/Receptes/Truita a la SalardúGuia de plantes medicinals, usos i cultiu/Artemisia absinthGa Xubuntu/Cóm descarregar la guia Xubuntu PDF]Propostes d'aplicacions per a dispositius mòbils relacionades amb la salut/Body-mind healthy(Guia Ubuntu/KUBUNTU Compressió d'arxius(Llibre de cuina/Receptes/Faisà al raïm6Guia de plantes medicinals, usos i cultiu/EsparregueraFEpidemiologia/Mesures de freqüència de la malaltia i de l'exposicióLinux a la PlayStation 3"Llibre de cuina/Receptes/Macarrons4Llibre de cuina/Receptes/Calamars a l'estil de Tossa7Guia Ubuntu/Índex Mini Guia Ubuntu 17.10Primers passos;Ciències de la Naturalesa (nivell ESO)/Unions entre àtoms,Llibre de cuina/Receptes/Escudella amb sagí8Llibre de cuina/Receptes/Patates al estil de la CerdanyaGpm/Allium sativum@Matemàtiques (nivell ESO)/Mètode de reducció/Exemples resolts'Equipats per a la vida/Nota dels autorsTutorial de bots,Tutorial del Gimp/Tipus de fitxers suportatsNCiències de la Naturalesa (nivell ESO)/Nivells d'organització de la matèriaApunts de fotografiaVViquijúnior:Parlem de la cristal·lització a la mina de Naica/3-Cueva de las Espadas/Guia Ubuntu/Paràmetres del sistema/ubuntuGNOMEDarkBASIC Professional/Índex&Guia Ubuntu/Eines diagnòstic respostaLlibre de cuina/Receptes/Albergínies farcides a la seva polpa/Metal·lúrgia i siderúrgia/Tractament tèrmic7Biologia i diversitat de vertebrats/Sistema respiratori$So/Soroll, efectes i insonorització"Guia Ubuntu/Com aconseguir Xubuntu#Llibre de cuina/Receptes/Pa amb oli$Català/Lèxic català bàsic/oratge!Viquillibres:Llibres/Llengua Taxi2Flora del Pirineu català/Ranunculus amplexicaulis3Llibre de cuina/Receptes/Bacallà amb cascavellicosGuia Ubuntu/Índex FerenOS/CONEIX l'escriptori Feren OS Plasma&Les matemàtiques de Numbers/Capitol 9@Guia de plantes medicinals, usos i cultiu/Ruca (Eruca vesicaria))Compres "on-line"/Idoneïtat del producteTecno Recursos/Dibuix/PlànolsGuia Ubuntu/Tremulous&Llibre de cuina/Receptes/Coca de sagí"Viquijúnior:Alfabet amb animals/ATEls Països Catalans/La República dins la crisi de les democràcies (1931 – 1936) Llibre de cuina/Receptes/Mantega6Llibre de cuina/Receptes/Pit d'anyell amb albergíniesHHistòria de l'art català/Barcelona olímpica. Arquitectura i urbanisme5Agrodatabase/221-Prontuari Hortícola Dades/CogombresPortuguès/Nivell I/Lliçó 2"Fediverse/A cada barri, un bastió/Llibre de cuina/Receptes/Pollastre amb xamfaina#Formulació inorgànica/HiperòxidsGuia Ubuntu/Índex FerenOS&Recursos energètics/Impacte ambiental$Guia Ubuntu/Índex KDE neon/gràficsLlibre de cuinaKMatemàtiques (nivell ESO)/Regles pràctiques per resoldre sistemes lineals'Guia Jove/Les persones joves participenVènet5Flora del Pirineu català/Cytisophyllum sessilifoliumPHP-NUKE/Instal·lar PHP-NUKEGCiències de la Naturalesa (nivell ESO)/Nombre atòmic i nombre màssicGuia Ubuntu/Ubuntu'Flora del Pirineu català/Geum hispidum,Flora del Pirineu català/Vicia benghalensis*Flora del Pirineu català/Potentilla hirta,Flora del Pirineu català/Helleborus viridis0Llibre de cuina/Receptes/Arròs fet a la cassolaAlemany/Introducció>Llibre de cuina/Receptes/Potatge de faves a l'estil de Tortosa0Matemàtiques (nivell ESO)/Operacions amb arrels)Guia de plantes medicinals, usos i cultiuLa solidificaciogy3Llibre de cuina/Receptes/Patates amb botifarra crua)Llibre de cuina/Receptes/Crema de pastís'Català/Lèxic català bàsic/cos humàPortuguès/Colors*Guia Ubuntu/Altres escriptoris per Kubuntu#Guia Epsilon Linux/Richard Stallman!Portuguès/Dies, mesos, estacionsItalià/Vocabulari/Llars-Flora del Pirineu català/Saxifraga hypnoides*Guia Epsilon Linux/Què us ofereix Epsilon+Comportament animal/Aprenentatge i memòria2Flora del Pirineu català/Cotoneaster integerrimus(Història de la tecnologia/Contraportada3Guia Ubuntu/Instaŀlació Ubuntu 10.10 Alternate CDStyleGpm/Mentha pulegium-Llibre de cuina/Receptes/Conill a l'all-i-oli7Llibre de cuina/Receptes/Vedella amb puré de castanyes)Guia Ubuntu/Triar una versió de l'Ubuntu@Desenvolupament de fractals mitjançant el mètode de Mandelbrot&Recursos energètics/Fonts/Exhauribles1Formulació inorgànica/No metalls amb no metalls!GNU/LINUX per usuaris/Avís legal4Biologia i diversitat de vertebrats/Sistema nerviósbGuia de plantes medicinals, usos i cultiu/Flor Elèctrica (Spilanthes oleracea o Acmella oleracea)7Guia Ubuntu/Instaŀlació Programari Ubuntu 13.04 Gnome#Federacions i associacions d'Aikido,Llibre de cuina/Receptes/Cards a la catalana8Llibre de cuina/Receptes/Sopa de fredolics amb cansalada-Flora del Pirineu català/Alchemilla vulgaris!Recull de jocs d'esplai/Picaparet(Llibre de cuina/Receptes/Salsa all i oli=Viquijúnior:Parlem de la mina de Naica/Que més podem veure?Guia Ubuntu/Índex 23.04*Llibre de cuina/Receptes/Truita de patatesPHP/Les variables0Llibre de cuina/Receptes/Peça de vaca flamejadaPassat Simple en anglès1Flora del Pirineu català/Sanguisorba officinalis*Compres "on-line"/Anàlisis dels resultats+Matemàtiques (nivell ESO)/Nombres decimalsuCiències de la Naturalesa (nivell ESO)/Fabricació i ús de materials i substàncies freqüents a la vida quotidiana!Llibre de cuina/Receptes/LionesesHViquillibres:Presa de decisions/2009/Renovació del logotip i l'eslògan@(Pa del Pirineu català/Rubus vigoi'P-Flora del Pirineu català/Lathyrus sylvestris*Guia Ubuntu/Què té d'especial el KubuntuBiologia generalYFísica bàsica de la medicina nuclear/Llei de la desintegració radioactiva/Qüestionari&Activisme i ús de les TIC/El cercadorLlibre de cuina/Receptes/Sopa de menta o de farigola escaldada,Flora del Pirineu català/Astragalus danicus%Llibre de cuina/Receptes/Pa de pessic2Llibre de cuina/Receptes/Filets de vedella farcits2Llibre de cuina/Receptes/Hummus o puré de cigrons+Guia Ubuntu/Índex de versions sense suportGuia Ubuntu/Fabricant/system766Llibre de cuina/Receptes/Fricandó, cassola de vedella7Activisme i ús de les TIC/Impacte mediàtic del manual'Guia Xubuntu/Actualització del sistema4Guia Linux Mint/Verificació de la vostra imatge ISO=Guia Ubuntu/Què us ofereix l'Ubuntu MATE amb el Raspberry PI"Administrar Mediawiki/IntroduccióGuia Ubuntu/Fabricant/SLIMBOOKNEstratègies de millora educativa/Formació en arts i habilitats específiques:Llibre de cuina/Receptes/Amanida d'arròs, gambes i fruita%Llibre de cuina/Receptes/Salsa picant)Guia Ubuntu/Índex Mini Guia Ubuntu 17.10#Llibre de cuina/Receptes/ProvoletesFGuia de plantes medicinals, usos i cultiu/Hisop (Hyssopus officinalis)/Llibre de cuina/Receptes/Anxoves amb alls i oli2Llibre de cuina/Receptes/Sopa de menudalles de xaibIntroducció a la robòtica en trenta-una classes/Vint-i-setè dia: introducció a la Raspberry Pi*Flora del Pirineu català/Sorbus aucuparia Greixonera'Llibre de cuina/Receptes/Llom amb pinya@'Lleida - una visita senyalitzadaDkr Z Guia Ubuntu/Unity/Ubuntu OneLMMS(Guifi.net. 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AplicacionsGuia Ubuntu/Fabricant/pcubuntuGuia Ubuntu/mesclador DJ&Agrodatabase/92-Català-Idioma europeu.Guia Ubuntu/Índex Lubuntu 15.04/PreferènciesViquillibres:Llibre d'estilPCiències de la Naturalesa (nivell ESO)/Reaccions endotèrmiques i exotèrmiques/Llibre de cuina/Receptes/Botifarra amb mongetes)Llibre de cuina/Receptes/Turmes empanadesVènet/Números*Llibre de cuina/Receptes/Taronjes farcides&Llibre de cuina/Receptes/Coca de vidre+Llibre de cuina/Receptes/Arròs en mondongo#Biologia i diversitat de vertebrats)Guia Ubuntu/Programes de Windows a Ubuntu-Flora del Pirineu català/Ranunculus bulbosus8Llibre de cuina/Receptes/Conserva de tomàquet i pebrots-Llibre de cuina/Receptes/Agafa-Sants (truita)/Procediments de fabricació/Normes de seguretat/Llibre de cuina/Receptes/Orelletes de Tarragona4Llibre de cuina/Receptes/Guatlles Montseny de GironaDeod''MediaWiki/Instal·lar MediaWiki/WindowsAViquijúnior:Parlem de la mina de Naica/Que hi ha dins les coses?JMatemàtiques (nivell ESO)/Rotació de la Terra: coordenades geogràfiquesFlora del Pirineu català/Index Z Gu' :Estratègies de millora educativa/Metodologia de projectesSMatemàtiques (nivell ESO)/Probabilitats en experiències regulars. 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Naica"Viquijúnior:Alfabet amb animals/LEspeanto/Adverbis2Llibre de cuina/Receptes/Lluç amb salsa de safrà Action bar&Viquillibres:Llibres/Guia Ubuntu 10.10*Flora del Pirineu català/Anemone nemorosaFCompres "on-line"/Factors clau per a l’èxit del comerç electrònic"Recull de jocs d'esplai/La baldufaMètode de reducció de GaussGpm/Eleuterococus senticosus!Tutorial de bots/Què és un bot?Organografia vegetal%Recull de jocs d'esplai/Matar conills/Administració del temps/Causes de la morositat3Agrodatabase/93-Idioma europeu-Català/Grec-CatalàEEstratègies de millora educativa/Xarxa educativa de municipis petits;Python 3 per a no programadors/Exemple de funció avançada2Flora del Pirineu català/Selaginella selaginoides!Guia Linux Mint 9/On trobar ajuda-Flora del Pirineu català/Ranunculus montanus@ ions de segon graufIntroducció a la robòtica en trenta-una classes/Vint-i-quatrè dia: construcció d'un braç robòtic' *Llibre de cuina/Receptes/Ous amb botifarra6Llibre de cuina/Receptes/Onades de tramuntana farcidesItalià/Gramàtica,El protocol de recerca clínica/Introducció'Llibre de cuina/Receptes/Mousse de poma Guia Ubuntu/Índex Lubuntu 21.04 Guia UbuntudViquillibres:Presa de decisions/2015/Requisits sobre candidatures i votacions d'editor d'interfície1Administrar Mediawiki/Control dels canvis recents Portuguès>Llibre de cuina/Receptes/Prinyons sucrers (cascavellicos) secs0Flora del Pirineu català/Potentilla neumannianaEAgrodatabase/91-Classificació de productes agrícoles per grups/Txec.Llibre de cuina/Receptes/Patates amb cansaladaGuia Ubuntu/Índex 14.04Guia Xubuntu/AbiWord0Guia Ubuntu/Instaŀlació Ubuntu 13.04 gnome USB.Llibre de cuina/Receptes/Truites a la catalana#Llibre de cuina/Receptes/CalçotadaLlatí/Introducció al Llatí/Flora del Pirineu català/Potentilla caulescens$Flora del Pirineu català/Sedum acre&Llibre de cuina/Receptes/Conill al cau.Llibre de cuina/Receptes/Pintada amb préssecs'Llibre de cuina/Receptes/Coloms amb col,Manual de R (Estadística)/Missatges 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