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Résultats plein texte:
- Forme algébrique d'un nombre complexe @algebre:nombres-complexes
- \fill (0,2) circle (2pt); \node at (0,0) [below left] {\small $0 = 0 + 0\cdot \text{i}$}; \node at (1,0) [below] {\small $1 = 1 + 0\cdot \text{i}$}; \nod... = 0 + 1\cdot \text{i}$}; \node at (3,0) [below] {$x = x + 0\cdot \text{i}$}; \node at (0... $z=x+y\cdot \text{i}$}; \node at (4.5,0) [below] {$\mathbb{R}$}; \node at (0,3.5) [left]
- Codes Tikz des figures @geometrie:geometrie_synthetique
- ootnotesize}} \tikzset{label style/.append style={below,color=teal,font=\scriptsize}} \tikzset{new/.style... ootnotesize}} \tikzset{label style/.append style={below,color=teal,font=\scriptsize}} \tikzset{new/.style... Points(O,A,B,C,P) \tkzLabelPoints[teal!70!black,below](A,C) \tkzLabelPoints[teal!70!black,left](P) ... ootnotesize}} \tikzset{label style/.append style={below,color=teal,font=\scriptsize}} \tikzset{new/.style
- Volume de révolution @analyse:integrales
- black, very thin] (\endx,-1)--(\endx,-1.2); \node[below] at (\startx,-1.2) {$a$}; \node[below] at (\endx,-1.2) {$b$}; \fill[domain=\startx:\endx,smooth,variable... k, very thin] (\startx,0)--(\startx,-0.2); %\node[below] at (\startx,-0.2) {$a$}; \draw[-latex,black,ultr... k, very thin] (\startx,0)--(\startx,-0.2); %\node[below] at (\startx,-0.2) {$a$}; \draw[-,black,ultra thi
- Les théorèmes de Lagrange et de Rolle @analyse:derivees
- \fill[red!80!black] (1.35,0) circle (1.5pt) node[below] {$c$}; \fill[red!80!black] (0.3,0) circle (1.5pt) node[below] {$a$}; \fill[red!80!black] (2.32,0) circle (1.5pt) node[below] {$b$}; \end{tikzpicture} \end{document} </code><... \fill[red!80!black] (1.4,0) circle (1.5pt) node[below] {$c$}; \fill (1.4,1.97) circle (1.5pt);
- Racines énième d'un nombre complexe @algebre:nombres-complexes:forme-trigonometrique
- lor=white] (0,0) circle (1.5pt); %\node at (0,0) [below left] {$0$}; \node at (2.5,0) [above right, colo... w_1=-\frac12+\frac{\sqrt{3}}{2}i$}; \node at (B) [below left, color=black,font=\small] {$w_2=-\frac12-\fr... fill[thick] (0,0) circle (1.5pt); \node at (0,0) [below left] {$0$}; \node at (2.5,0) [below right] {$1$}; \node at (-2.5,0) [above left, color=black] {$-1=\t
- Exercices sur la forme trigonométrique des nombres complexes @algebre:nombres-complexes:forme-trigonometrique
- position in {45/w_0/above, 135/w_1/above, 225/w_2/below, 315/w_3/below} { \fill (\angle:2.5) circle (2pt) node[\position] {$\name$}; } % Polygone \draw[black, v... y \a$^\circ$};} \fill[] (0:2cm) circle (2pt) node[below]{ $1$}; \fill[] (90:2cm) circle (2pt) node[left]{... y \a$^\circ$};} \fill[] (0:2cm) circle (2pt) node[below]{ $1$}; \fill[] (90:2cm) circle (2pt) node[left]{
- Calcul intégral @analyse
- (D) {\(\tikzmarknode[blk]{D}{C}\)}; %\node (a) [N,below left =of A] {Intégrande}; \node (b) [N,below left=of B] {Différentielle en $x$}; \node (dx) [N,below =of b] {Variation infinitésimale de la variable
- Examen 5eme math 6h -- juin 2024 @examens:5eme:2023-2024
- picture}[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... (\x,0)},color=black] (0pt,2pt) -- (0pt,-2pt) node[below] {\footnotesize $\x$}; \draw[-latex,color=black]
- Règle du marquis de l'Hospital @analyse:derivees
- \draw[->,>=latex, black] (-4*pi,0)--(4*pi,0) node[below,black] {\small $x$}; \draw[->,>=latex, black] (0,... \draw[->,>=latex, black] (-4*pi,0)--(4*pi,0) node[below,black] {\small $x$}; \draw[->,>=latex, black] (0,
- Calcul vectoriel @geometrie
- )--(2,4); \draw[->,>=latex] (0,3)--(1,3) node[below]{$C$}; \draw[dotted] (3,1)--(0,3) (4,1)--(1,3
- Valeur absolue et fonction partie entière @pesam:6eme_renf_math
- ve); % Point z0 \coordinate (z0) at (1,0); \node [below] at (z0) {$z_0$}; \fill (z0) circle [radius=1pt];