This part is interesting. In the last section we saw that we could \textbf{not} further simplify terms that were different such as \(2x + 4y\). But now with multiplication and division we can! \(2x \times 4y = 8xy\) and \(2x \div 4y = \frac{\cancel{2}x}{\cancel{4}y} = \frac{x}{2y}\). Isn't that cool?

Okay, now you guys try:
\begin{examplebox}
    \subsection{Examples}
    \begin{enumerate}
        \item Multiplications
            \begin{multicols}{3}
            \begin{enumerate}
                \item \(4 \times 3a = \)\dotfill
                \item \(2d \times 5e =\)\dotfill
                \item \(4m \times 5m = \)\dotfill
                \item \(3p \times 2pq = \)\dotfill
                \item \(3x \times (-6) = \)\dotfill
                \item \(-5ab \times -3bc\)\dotfill
            \end{enumerate}
            \end{multicols}
        \item Divisions
            \begin{multicols}{3}
            \begin{enumerate}
                \item \(24x \div 6 = \)\dotfill
                \item \(36a\div 4\)\dotfill
                \item \(-18x^2 \div (-3)\)\dotfill
                \item \(\frac{15a}{3}\)\dotfill
                \item \(\frac{12x}{21}\)\dotfill
                \item \(\frac{-24xy}{6y}\)\dotfill
            \end{enumerate}
            \end{multicols}
    \end{enumerate}
\end{examplebox}


\begin{exercisebox}
    \subsection{Exercises}
    \begin{enumerate}
        \item Rewrite as a single fraction:
            \begin{multicols}{3}
            \begin{doublespace}
            \begin{enumerate}
                \item \(\frac{2a}{5} \times \frac{a}{4}=\)\dotfill
                \item \(\frac{3x}{7} \times \frac{5y}{12}=\)\dotfill
                \item \(\frac{4p}{q} \times \frac{3}{2p}=\)\dotfill
                \item \(\frac{15}{x} \times \frac{2}{3x}=\)\dotfill
                \item \(\frac{2x}{3} \div \frac{3x}{5}=\)\dotfill
                \item \(\frac{6a}{7b} \div \frac{2ab}{3}=\)\dotfill
            \end{enumerate}
            \end{doublespace}
            \end{multicols}
            
        \item Simplify
            \begin{multicols}{3}
            \begin{enumerate}
                \item \(5c \times 2d =\)\dotfill
                \item \(-6l \times (-5m)=\)\dotfill
                \item \(-2m \times (-4m)=\)\dotfill
                \item \(24a^2 \div 8 = \)\dotfill
                \item \(7 \times 15p \div 21 = \)\dotfill
                \item \(18y \div 6 \times 2= \)\dotfill
            \end{enumerate}
            \end{multicols}
        \item Simplify by first cancelling out common factors:
            \begin{multicols}{4}
            \begin{doublespace}
            \begin{enumerate}
                \item \(\frac{14p}{21} =\)\dotfill
                \item \(\frac{22x^2}{33} =\)\dotfill
                \item \(\frac{2xy}{6xy}=\)\dotfill
                \item \(\frac{-4xy}{8x} =\)\dotfill
                \item \(\frac{2y}{5} \times \frac{y}{4} =\)\dotfill
                \item \(\frac{p}{6q} \times \frac{9p}{4q} =\)\dotfill
                \item \(\frac{2yz}{5xy} \times \frac{3xy}{4yz} =\)\dotfill
                \item \(\frac{2y}{5} \div \frac{y}{4} =\)\dotfill
            \end{enumerate}
            \end{doublespace}
            \end{multicols}
    \end{enumerate}
\end{exercisebox}
