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Résultats plein texte:
- Volume de révolution @analyse:integrales
- aw[domain=\startx:\endx,smooth,variable=\x, ultra thick, purple] plot ({\x},{-0.4*\x*\x*\x+0.5*\x*\x+3}) node[above right] {$f(x)$}; \draw[ultra thick, orange] (\startx,1.2) -- (\endx,0.25) node[right] {$g(x)$}; \draw[-latex,black,ultra thick] (0,-1)--(3,-1); \node[left] at (0,-1) {$0$}; \dr... on 0.125 with {\arrow{>}}}, postaction={decorate},thick] (2.5,-1) ellipse (0.1 and 0.5); \end{scope} \beg
- Racines énième d'un nombre complexe @algebre:nombres-complexes:forme-trigonometrique
- at (120:2.5); \coordinate (B) at (240:2.5); \draw[thick,gray] (0,0) circle(2.5); \draw[thick, gray] (0,0)--(2.5,0); \draw[thick,gray] (0,0)--(A); \draw[thick,gray] (0,0)--(B); \fill (2.5,0) circle (2pt); \fill (0,0) circle (1pt); \f
- Les théorèmes de Lagrange et de Rolle @analyse:derivees
- (0,-0.5) -- (0,2.8); \draw[domain=0.3:2.32,black,thick,smooth] plot (\x,{1.7-0.3*\x+0.8*cos((0.2+2.1*\x) r)}); \draw[red!80!black,very thick] (0.3,0)--(2.32,0); \coordinate (A) at (0.3,2.15)... (P) circle (1.5pt); \draw[->,>=latex,red!80!black,thick] (P)--+(0.7,{-0.7*0.4158}) ; \draw[->,>=latex,red!80!black,thick] (P)--+(-0.7,{0.7*0.4158}) ; \draw[dashed] (1.35,
- Exercices sur la forme trigonométrique des nombres complexes @algebre:nombres-complexes:forme-trigonometrique
- , gray] (0,-3)--(0,3); % Cercle et segments \draw[thick, gray] (0,0) circle(2.5); \foreach \angle in {45,135,225,315} { \draw[thick,gray] (0,0)--(\angle:2.5); } % Points et étiquett... sition] {$\name$}; } % Polygone \draw[black, very thick] (45:2.5)--(135:2.5)--(225:2.5)--(315:2.5)--cycle... es et de la grille \tikzstyle{axe}=[->,>=stealth',thick] \tikzstyle{grille}= [step=1,very thin] \tikzstyl
- Calcul intégral @analyse
- labels={$a$,\color{red} $c$,$b$}, ] \addplot[red, thick, smooth, domain=\a:\x, pattern=north east lines, ... y] {(x^2+1-x^3/8)/5-1}\closedcycle; \addplot[red, thick, smooth, domain=\x:\b, pattern=north east lines, ... +1-x^3/8)/5-1}\closedcycle; \addplot[black, ultra thick, smooth, domain=-1:7] {(x^2+1-x^3/8)/5-1} node[ab... c)$}, samples=160 ] \addplot[name path=poly,black,thick,mark=none,domain=-1.2:4.2,stack plots=y,color=bla
- Règle du marquis de l'Hospital @analyse:derivees
- black] {\small $y$}; \draw[teal!50!black, ultra thick, domain=-4*pi:-.01, samples=100, variable=\x] plo... \x}, {sin (\x r)/\x}); \draw[teal!50!black, ultra thick, domain=0.01:4*pi, samples=100, variable=\x] plot... black] {\small $y$}; \draw[teal!50!black, ultra thick, domain=-4*pi:-.01, samples=100, variable=\x] plo... \x}, {sin (\x r)/\x}); \draw[teal!50!black, ultra thick, domain=0.01:4*pi, samples=100, variable=\x] plot
- Codes Tikz des figures @geometrie:geometrie_synthetique
- ,E) \tkzDrawSegments[thin](D,A A,E) \tkzDrawArc[thick,teal!80!black,delta=0](O,D)(E) %\tkzLabelSegment... tkzDrawSegments[thin](O,A O,B) \tkzDrawSegments[thick](P,A P,B) %------ \tkzMarkRightAngle[size=.2]... A,B)(C,h) \tkzGetPoint{P} \tkzDrawSegments[very thick](P,C P,B) %------ \tkzMarkRightAngle[size=.2]... t(M,N)\tkzGetPoint{O} % Cercle \tkzDrawCircle[thick](O,N) % Droites \tkzDefPoint(-6,-3){a} \tkzDe
- Exercices - Calcul Intégral @analyse:integrales
- label=] \tkzDrawY[xshift=4pt,label=] \tkzFct[very thick, domain = 0.1:1]{2*log(x)*log(x)/x} \tkzFct[very thick, domain = 1:2]{1.5*(x-1)**2*(x-3)**2} \tkzDrawAre... ttern=north west lines,domain = 1:2] \tkzFct[very thick, domain = 2:3.8]{1.5*exp(-(x-2)**2)} %\tkzDrawAre
- Exercices fonctions cyclométriques @analyse:fonctions:cyclometriques
- in, black , domain = -1:1]{acos(x)} \tkzFct[ultra thick, black , domain = -.416:1]{acos(x)} \draw [latex-latex, red, ultra thick] (-.416,0) -- (1,0); \draw [-, red, dashed] (-.41... red,fill=white](-.416,-.7) { $-0{,}416$} \tkzFct[thick, blue, domain = -1:1]{2} \end{tikzpicture} \end{d
- Calcul vectoriel @geometrie
- <hidden figure><code latex> \begin{tikzpicture}[thick] \draw[->,>=latex] (0,1)--(2,2) node[pos=.5,a... <hidden figure><code latex> \begin{tikzpicture}[thick] \draw[->,>=latex] (0,1)--(2,2) node[pos=.5,a
- Forme algébrique d'un nombre complexe @algebre:nombres-complexes
- (2,-1) circle (1pt) node [below] { $z_1$}; \draw[thick,-{Latex[length=2mm]},red] (0,0) -- (2,-1) node [m... ove] { $z_{-2\cdot \overrightarrow{w_1}}$}; \draw[thick,-{Latex[length=2mm]}] (0,0) -- (-4,2) node [midwa
- Valeur absolue et fonction partie entière @pesam:6eme_renf_math
- o{\sqrtFive}{sqrt(5)} % Définition des axes \draw[thick,-latex] (-2,0) -- (5,0) node[right] {$x$}; % Axe des x \draw[thick,-latex] (0,-3) -- (0,3) node[above] {$y$}; % Axe
- Examen 5eme math 6h -- juin 2024 @examens:5eme:2023-2024
- e[left]{$1$ km}; \draw[color=black, dashed, ultra thick] (0,1)--(1.7,0)--(4,0); \end{tikzpicture} \end{do... ode[above]{$B$}; \draw[color=black, dashed, ultra thick] (0,1)--(1.7,0)--(4,0); \end{tikzpicture} \end{do
- Examen rhétos math 6h -- Juin 2024 @examens:6eme:2023-2024
- zDrawX[label={}] \tkzDrawY[label={}] \tkzFct[very thick, domain = -0.9:3]{-1/(x+1)} \tkzDrawArea[pattern=north east lines,domain = 0:2] \tkzFct[very thick, domain = -1:3]{-sqrt(x+1)} \tkzDrawArea[pattern=
- Valeur moyenne d'une fonction @analyse:integrales
- main=-1:2.5 ] \addplot[name path=poly2,black,thick,mark=none,domain=-1:2.5] {poly2}; \addplot[name