\begin{enumerate}
        \item Compléter les pointillés pour qu'il y est bien égalité.
            \hspace{-1cm}
            \begin{center}
                \Block{set a,b,c = random_str("{a},{b},{b*c}", conditions = ["{a} != {b}", "{a} > 1", "{b}>1","{c}>1"]).split(',')}%
                $\dfrac{\Var{a}}{\Var{b}} = \dfrac{\ldots}{\Var{c}}$
                \hfill
                \Block{set a,b,c = random_str("{a},{b},{b*c}", conditions = ["{a} != {b}", "{a} > 1", "{b}>1","{c}>1"]).split(',')}%
                $\dfrac{\Var{a}}{\Var{b}} = \dfrac{\ldots}{\Var{c}}$
                \hfill
                \Block{set a,b,c = random_str("{a},{b},{b*c}", conditions = ["{a} != {b}", "{a} > 1", "{b}>1","{c}>1"]).split(',')}%
                $\dfrac{\cdots}{\Var{c}} = \dfrac{\Var{a}}{\Var{b}}$
                \hfill
                \Block{set a,b,c = random_str("{a},{b},{a*c}", conditions = ["{a} != {b}", "{a} > 1", "{b}>1","{c}>1"]).split(',')}%
                $\dfrac{\Var{a}}{\Var{b}} = \dfrac{\Var{c}}{\cdots}$
            \end{center}
        \item Calculer les quantités suivantes
            \begin{multicols}{3}
                \begin{enumerate}
                    \Block{set a, b = random_str("{a},{b*a}", val_min=2, val_max = 5).split(',')}
                \item $\dfrac{1}{\Var{a}}$ de \Var{b}m
                    \Block{set a, b, c = random_str("{a},{b*a}, {a+1}", val_min=2, val_max = 5).split(',')}
                \item $\dfrac{\Var{c}}{\Var{a}}$ de \Var{b}\euro
                    \Block{set a, b = random_str("{a},{b*a}", val_min=2, val_max = 10).split(',')}
                \item $\dfrac{1}{\Var{a}}$ de \Var{b}élèves
                    \Block{set a = random_str("{a*3}", val_min=2, val_max = 10)}
                \item Un tiers de \Var{a}m
                    \Block{set a, b = random_str("{a*10},{b*10}", val_min=2, val_max = 10).split(',')}
                \item \Var{a}\% de \Var{b} \euro
                    \Block{set a, b = random_str("{a*10},{b*a}", val_min=2, val_max = 9).split(',')}
                \item \Var{a}\% de \Var{b} \euro
                \end{enumerate}
            \end{multicols}
        \item Faire les calculs suivants en détaillant des étapes.
            \begin{multicols}{3}
            \begin{enumerate}
        \Block{set e = Expression.random("({a} + {b})*{c} + {d}")}
        \item $\Var{e}$
        \Block{set e = Expression.random("{a} * ({b} + {c}) * {d}")}
        \item $\Var{e}$
        \Block{set e = Expression.random("{c}({a} - {b}) + {d}")}
        \item $\Var{e}$
            \end{enumerate}
            \end{multicols}
        \item Réduire les expressions suivantes
        \begin{multicols}{2}
            \begin{enumerate}
                    \Block{set A = Expression.random("{a}x + {c} + {d}x", val_min=2, conditions = ["{a} not in [0,1]", "{d} not in [0,1]"])}
                \item A = $\Var{A}$
                    \begin{solution}
                        \begin{eqnarray*}
                            \Var{A.simplify().explain() | calculus()}
                        \end{eqnarray*}
                    \end{solution}

                    \Block{set B = Expression.random("({b} - {a}) + {a}x + {c} + {d}x", val_min=2, conditions = ["{a} not in [0,1]", "{d} not in [0,1]"])}
                \item B = $\Var{B}$
                    \begin{solution}
                        \begin{eqnarray*}
                            \Var{B.simplify().explain() | calculus()}
                        \end{eqnarray*}
                    \end{solution}


                    \Block{set C = Expression.random("({b} - {a}) + {a}x + {c} + {d}x", conditions = ["{a} not in [0,1]", "{d} not in [0,1]"])}
                \item C = $\Var{C}$
                    \begin{solution}
                        \begin{eqnarray*}
                            \Var{C.simplify().explain() | calculus()}
                        \end{eqnarray*}
                    \end{solution}

                    \Block{set D = Expression.random("{a}x^2 + {c}x^2 + {d}x + {d} + {a}x", val_min=2, conditions = ["{a} not in [0,1]", "{d} not in [0,1]"])}
                \item D = $\Var{D}$
                    \begin{solution}
                        \begin{eqnarray*}
                            \Var{D.simplify().explain() | calculus()}
                        \end{eqnarray*}
                    \end{solution}
            \end{enumerate}
        \end{multicols}

\end{enumerate}