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- Codes Tikz des figures @geometrie:geometrie_synthetique
- kz-euclide} \tkzSetUpColors[background=white,text=black] \tkzSetUpCompass[color=orange, line width=.2pt,d... egments[thin](D,A A,E) \tkzDrawArc[thick,teal!80!black,delta=0](O,D)(E) %\tkzLabelSegment[above left](C... zDrawPoints(O,A,B,C,D,E) \tkzLabelPoints[teal!50!black,above](O)%,A,B,C,D,E) \end{tikzpicture} \end{doc... kz-euclide} \tkzSetUpColors[background=white,text=black] \tkzSetUpCompass[color=orange, line width=.2pt,d
- Volume de révolution @analyse:integrales
- )=(tikz@ball!0!white); color(15bp)=(tikz@ball!70!black); color(20bp)=(black!70); color(30bp)=(black!90)} \makeatother \begin{document} \begin{tikzpicture}[xscale=2] \pgfmathsetmac... 0.558824*\endx}; \begin{scope}[xshift=0cm] %\draw[black, very thin,<->] (-0.5,0) -- (3,0); \draw[black, v
- Examen 5eme math 6h -- juin 2024 @examens:5eme:2023-2024
- \begin{tikzpicture}[scale=1.5] \draw(0,0) [color=black] node[below left]{$H$}; \draw(0,1) [color=black] node[above]{$A$}; \draw(4,0) [color=black] node[below right]{$B$}; \fill[color=gray] (0,0) rectangle (0... =darkgray] (-0.5,0)--(4.5,0); %rivage \draw[color=black] (0,0)--(0,1); %[HA] \draw(4,0) [color=black] nod
- Les théorèmes de Lagrange et de Rolle @analyse:derivees
- t} \begin{tikzpicture}[scale=1] \draw[->,>=latex, black, very thin] (-0.5,0) -- (3.3,0); \draw[->,>=latex, black, very thin] (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
- Règle du marquis de l'Hospital @analyse:derivees
- n{tikzpicture}[scale=1.2,x=2mm] \draw[->,>=latex, black] (-4*pi,0)--(4*pi,0) node[below,black] {\small $x$}; \draw[->,>=latex, black] (0,-0.5)--(0,1.5) node[right,black] {\small $y$}; \draw[teal!50!black, ultra thick, domain=-4*pi:-.01
- Racines énième d'un nombre complexe @algebre:nombres-complexes:forme-trigonometrique
- eft] {$0$}; \node at (2.5,0) [above right, color=black,font=\small] {$w_0=1$}; \node at (0,2.5) [above left] {$i$}; \node at (A) [above left, color=black,font=\small] {$w_1=-\frac12+\frac{\sqrt{3}}{2}i$}; \node at (B) [below left, color=black,font=\small] {$w_2=-\frac12-\frac{\sqrt{3}}{2}i$}; \draw[black, very thick] (2.5,0)--(A)--(B) --cycle; \draw[->,
- 1 - Premier trimestre @agenda:jdc-2024-2025
- s cyclométriques {{ :agenda:beamer_cyclometriques_black.pdf }} solutions des exos {{ :agenda:cyclometriqu... s cyclométriques {{ :agenda:beamer_cyclometriques_black.pdf }} + solutions des exos {{ :agenda:cyclometri... ns des logarithmes décimaux {{ :agenda:beamer_log_black.pdf |Beamer logarithmes décimaux (black)}} / {{ :agenda:beamer_log_white.pdf |Beamer logarithmes décimau
- Exercices fonctions cyclométriques @analyse:fonctions:cyclometriques
- =false,font=\scriptsize] \tkzDrawXY \tkzFct[thin, black , domain = -1:1]{acos(x)} \tkzFct[ultra thick, black , domain = -.416:1]{acos(x)} \draw [latex-latex, re... -.416,0) -- (-.416,2); \tkzText[above right,color=black,fill=white](-1,3.14){\tiny $y=\arccos x$} \tkzTex... tte fonction n'est pas dérivable en $1$ \\ <color black/#efe4B0>Par ailleurs, cette dérivée est identique
- Calcul intégral @analyse
- htgray] {(x^2+1-x^3/8)/5-1}\closedcycle; \addplot[black, ultra thick, smooth, domain=-1:7] {(x^2+1-x^3/8)... \mu=f(c)$}, samples=160 ] \addplot[name path=poly,black,thick,mark=none,domain=-1.2:4.2,stack plots=y,color=black,very thick] {poly} node[right] {$\mathcal{C}_f$};
- Forme algébrique d'un nombre complexe @algebre:nombres-complexes
- ment} \begin{tikzpicture}[scale=1] \draw[step=1cm,black,thin,dotted] (-4,-2) grid (2,3); \draw[->,>=latex... ment} \begin{tikzpicture}[scale=1] \draw[step=1cm,black,thin,dotted] (-4,-2) grid (2,3); \draw[->,>=latex... ment} \begin{tikzpicture}[scale=1] \draw[step=1cm,black,thin,dotted] (-4,-3) grid (4,3); \draw[->,>=latex
- Calcul intégral avancé @pesam:6eme_renf_math
- 0$,$\pi$}, ytick={0.72461,1},yticklabels={$\color{black}{c}$,$1$}, samples=160, y=2cm/1, x=1.6cm/1, %grid=both, compat=newest ] \addplot[name path=poly,black,thick,mark=none,domain=0:2.3311243348057932,stack... dth=.5pt,dashed,domain=0:2.3311243348057932,color=black] {0.72461}; \addplot fill between[ of = poly and
- Exercices sur la forme trigonométrique des nombres complexes @algebre:nombres-complexes:forme-trigonometrique
- pt) node[\position] {$\name$}; } % Polygone \draw[black, very thick] (45:2.5)--(135:2.5)--(225:2.5)--(315... draw[gray,thick](0,0)--(\a:5) node [angle]{\color{black} \tiny \a$^\circ$};} \fill[] (0:2cm) circle (2pt)... draw[gray,thick](0,0)--(\a:5) node [angle]{\color{black} \tiny \a$^\circ$};} \fill[] (0:2cm) circle (2pt)
- Domaines et résolution d'(in)équations exponentielles @analyse:fonctions:exponentielles_logarithmes:exponentielles:exercices
- $ ne possède aucune solution. Il reste ${\color{black}{3^{x-1}=1}} \iff {\color{black}{3^{x-1}=3^0}} \iff {\color{black}{x=1}}$. L'ensemble des solutions est $\boxed{{\text{S} = \left\{1\ri
- Probabilités conditionnelles @probabilites
- egin{tikzpicture}[grow'=right,right,color=blue!70!black] \node {\(\blacksquare\)} child {node {$G_L
- Valeur moyenne d'une fonction @analyse:integrales
- domain=-1:2.5 ] \addplot[name path=poly2,black,thick,mark=none,domain=-1:2.5] {poly2}; \addplo