Rename both mixed numbers as fractions. Find the difference.

\(\begin{array}{rr}
3\frac{3}{6}=&\frac{\blacksquare}{6}&\\
-1\frac{4}{6}=&-\frac{\blacksquare}{6}& \\
\hline
\end{array} \)

\( {\begin{array}{r}1\frac{1}{3}&\\-\frac{2}{3}&\\ \hline \end{array}}\)

\( {\begin{array}{r}4\frac{7}{10}&\\-1\frac{9}{10}&\\ \hline \end{array}}\)

\( {\begin{array}{r}3\frac{5}{12}&\\-\frac{8}{12}&\\ \hline \end{array}}\)

\( {\begin{array}{r}8\frac{1}{10}&\\-2\frac{9}{10}&\\ \hline \end{array}}\)

\( {\begin{array}{r}2&\\-1\frac{1}{4}&\\ \hline \end{array}}\)

\( {\begin{array}{r}4\frac{1}{5}&\\-3\frac{2}{5}&\\ \hline \end{array}}\)

\(\begin{align}
4\frac{1}{6}-2\frac{5}{6}
\end{align} \)

\(\begin{align}
6\frac{9}{12}-3\frac{10}{12}
\end{align} \)

\(\begin{align}
3\frac{3}{10}-\frac{7}{10}
\end{align} \)

\(\begin{align}
4-2\frac{3}{5}
\end{align} \)

Lisa mixed \(4\frac{2}{6}\) cups of orange juice with \(3\frac{1}{6}\) cups of pineapple juice to make fruit punch. She and her friends drank \(3\frac{4}{6}\) cups of the punch. How much of the fruit punch is left?