\documentclass[a4paper]{article}
%\RequirePackage{etex}

\input{../headerv8.tex}

\title{Trigonométrie}
\fixSeed[42]

%\AouB[A]
%\AouB[B]
%\usepackage{tkz-euclide}
%\usetikzlibrary{babel}


\usepackage{enumitem}
%\setlist[enumerate,1]{label=\emph{\alph*})}
\usepackage{tabularx}
\usepackage[gen]{eurosym}
%\usepackage{listings}
\usepackage{xcolor}

\usepackage{verbatimbox}

\usepackage{tkz-euclide}
\usepackage{tkz-tab}
\usepackage{tkz-fct}
\usepackage{mathrsfs}

%\usepackage{tabularx}
\NewDocumentCommand{\oui}{}{\bonne{}}
\NewDocumentCommand{\non}{}{\mauvaise{}}

\newlength{\firstcol}
\setlength{\firstcol}{20mm}
\def\AMCbeginQuestion#1#2{}
\def\AMCbeginAnswer{}
\def\AMCendAnswer{}
\AMCnoCompleteMulti
\renewcommand{\tabularxcolumn}[1]{>{\centering\arraybackslash\hspace*{-0.5em}}p{#1}}
\begin{qcm}{tab-header}
\noindent
\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				 &$-\sqrt{3}$&$          -1         $&$ -\frac{\sqrt{3}}{2} $&$ -\frac{\sqrt{2}}{2} $&$ -\frac{1}{\sqrt{3}} $&$ -\frac{1}{2} $&$ 0
				 $&$ \frac{1}{2} $&$  \frac{1}{\sqrt{3}} $&$  \frac{\sqrt{2}}{2} $&$  \frac{\sqrt{3}}{2} $&$         1           $&$  \sqrt{3} $
 			\end{tabularx}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{0}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{0001}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\cos\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \oui              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{0}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{0002}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \oui
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{0}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{0003}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \oui
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
\def\angle{\frac{\pi}{6}}
\vspace*{-1em}
\noindent
\begin{questionmult}{001}
	 \begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				 $\displaystyle{\cos\left(\angle\right)}$ 
				 &    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				 &    \non     &         \non        &   \non             &  \oui              &   \non              & \non
 			\end{tabularx}
	 		\end{reponsesperso}%
			 \end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{\pi}{6}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{002}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \oui     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{\pi}{6}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{003}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \oui        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{\pi}{4}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{004}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\cos\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \oui             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{\pi}{4}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{005}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \oui             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{\pi}{4}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{006}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \oui              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{\pi}{3}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{007}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\cos\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \oui     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{\pi}{3}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{008}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \oui              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{\pi}{3}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{009}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \oui
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{\pi}{2}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{010}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\cos\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \oui
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{\pi}{2}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{011}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \oui              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{\pi}{2}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{012}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}


\begin{qcm}{tab-line}
	\def\angle{\frac{2\,\pi}{3}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{013}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\cos\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \oui   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{2\,\pi}{3}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{014}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \oui              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{2\,\pi}{3}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{015}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \oui     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{3\,\pi}{4}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{016}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\cos\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \oui              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{3\,\pi}{4}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{017}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \oui             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{3\,\pi}{4}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{018}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \non     &         \oui        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{5\,\pi}{6}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{019}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\cos\left(\angle\right)}$ 
				&    \non     &         \non        &   \oui             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{5\,\pi}{6}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{020}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \oui     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\frac{5\,\pi}{6}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{021}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \oui              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\pi}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{022}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\cos\left(\angle\right)}$ 
				&    \non     &         \oui        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\pi}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{023}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \oui
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{\pi}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{024}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \oui
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{\pi}{6}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{101}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\cos\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \oui              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{\pi}{6}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{102}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \oui   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{\pi}{6}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{103}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \oui              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{\pi}{4}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{104}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\cos\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \oui             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{\pi}{4}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{105}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \oui              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{\pi}{4}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{106}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \non     &         \oui        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{\pi}{3}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{107}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\cos\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \oui     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{\pi}{3}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{108}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \non        &   \oui             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{\pi}{3}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{109}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \oui     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{\pi}{2}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{110}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\cos\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \oui
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{\pi}{2}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{111}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \oui        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{\pi}{2}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{112}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}


\begin{qcm}{tab-line}
	\def\angle{-\frac{2\,\pi}{3}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{113}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\cos\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \oui   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{2\,\pi}{3}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{114}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \non        &   \oui             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{2\,\pi}{3}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{115}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \oui
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{3\,\pi}{4}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{116}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\cos\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \oui              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{3\,\pi}{4}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{117}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \oui              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{3\,\pi}{4}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{118}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \oui              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{5\,\pi}{6}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{119}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\cos\left(\angle\right)}$ 
				&    \non     &         \non        &   \oui             &  \non              &   \non              & \non   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{5\,\pi}{6}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{120}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\sin\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \oui   & \non
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{qcm}{tab-line}
	\def\angle{-\frac{5\,\pi}{6}}
	\vspace*{-1em}
	\noindent
	\begin{questionmult}{121}
		\begin{reponsesperso}[o]
			\begin{tabularx}{\textwidth}{p{\firstcol}XXXXXXXXXXXXX}
				$\displaystyle{\tan\left(\angle\right)}$ 
				&    \non     &         \non        &   \non             &  \non              &   \non              & \non   & \non
				&    \non     &         \oui        &   \non             &  \non              &   \non              & \non
			\end{tabularx}
		\end{reponsesperso}%
	\end{questionmult}
\end{qcm}

\begin{document}

\def\probacorrect{2/3}
%%% barêmes
\baremeDefautM{\NoMCdefault}
\baremeDefautS{mz=2}

%%% préparation des groupes

\setdefaultgroupmode{withoutreplacement}
%\setdefaultgroupmode{fixed}

%%% fabrication des copies

\exemplaire{1}{
\entete
%
%\begin{multicols}{2}
%	\restituegroupe[1]{vect-coord-qcm}
%	\restituegroupe[1]{det-qcm}
%	\restituegroupe{all}
%\end{multicols}
\bigskip
\restituegroupe{tab-header}
%\shufflegroup{tab-line}
\restituegroupe[10]{tab-line}


}
\end{document}
