% !TEX TS-program = xelatex \documentclass[12pt]{article} \usepackage{mathtools} \usepackage{unicode-math} \usepackage{fourier-otf} \setmainfont[Mapping=tex-text,Ligatures=Common]{Minion Pro} \setmathfont[Scale=MatchUppercase]{Asana Math} \usepackage[german]{alterqcm} \usepackage{fullpage}% \usepackage[french]{babel} \parindent=0pt \newlength{\oldtextwidth} \def\nogreekalph{} \begin{document} \begin{alterqcm} \AQquestion{Question}{% {Proposition 1}, {Proposition 2}, {Proposition 3}} \end{alterqcm} \begin{alterqcm}[pre] \AQquestion{Question}{% {Proposition 1}, {Proposition 2}, {Proposition 3}} \end{alterqcm} \begin{alterqcm}[VF, correction, lq = 100mm, symb = \dingsquare, corsymb = \dingchecksquare] \AQquestion[br={1}]{For all $x \in ]-3~;~2],~f'(x) \geqslant 0$.} \AQquestion[br={2}]{The $F$ function has a maximum in $2$} \AQquestion[br={2}]{$\displaystyle\int_{0}^2 f'(x)\:\text{d}x = - 2$} \end{alterqcm} \begin{alterqcm}[VF,pre, correction, lq = 100mm, symb = \dingsquare, corsymb = \dingchecksquare] \AQquestion[br={1}]{For all $x \in ]-3~;~2],~f'(x) \geqslant 0$.} \AQquestion[br={2}]{The $F$ function has a maximum in $2$} \AQquestion[br={2}]{$\displaystyle\int_{0}^2 f'(x)\:\text{d}x = - 2$} \end{alterqcm} \begin{alterqcm}[language=english] \AQquestion{Question}{% {Proposition 1}, {Proposition 2}, {Proposition 3}} \end{alterqcm} \begin{alterqcm} [language=greek] \AQquestion{Ερώτηση}{% {Επιλογή 1}, {Επιλογή 2}, {Επιλογή 3} } \end{alterqcm} \setlength{\oldtextwidth}{\textwidth} \setlength{\textwidth}{14cm} \begin{alterqcm}[language=greek,VF, correction, lq = 100mm, symb = \dingsquare, corsymb = \dingchecksquare] \AQquestion[br={1}]{For all $x \in ]-3~;~2],~f'(x) \geqslant 0$.} \AQquestion[br={2}]{The $F$ function has a maximum in $2$} \AQquestion[br={2}]{$\displaystyle\int_{0}^2 f'(x)\:\text{d}x = - 2$} \end{alterqcm} \begin{alterqcm}[language=english,VF, correction, lq = 100mm, symb = \dingsquare, corsymb = \dingchecksquare] \AQquestion[br={1}]{For all $x \in ]-3~;~2],~f'(x) \geqslant 0$.} \AQquestion[br={2}]{The $F$ function has a maximum in $2$} \AQquestion[br={2}]{$\displaystyle\int_{0}^2 f'(x)\:\text{d}x = - 2$} \end{alterqcm} \setlength{\textwidth}{\oldtextwidth} \end{document}