Minor edits
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		@ -124,77 +124,8 @@ Find a solution for the following grid.
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\pagebreak
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\begin{solution}
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	\begin{center}
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	\begin{tikzpicture}[
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		scale = 0.6
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	]
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		% Dark squares
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		\dk{0}{2}
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		\dk{0}{3}
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		\dk{0}{6}
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		\dk{0}{7}
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		\dk{1}{0}
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		\dk{1}{1}
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		\dk{1}{4}
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		\dk{1}{5}
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		\dk{1}{6}
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		\dk{1}{7}
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		\dk{2}{0}
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		\dk{2}{1}
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		\dk{2}{3}
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		\dk{2}{4}
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		\dk{2}{5}
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		\dk{2}{6}
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		\dk{2}{7}
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		\dk{3}{1}
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		\dk{3}{2}
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		\dk{3}{3}
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		\dk{3}{4}
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		\dk{3}{5}
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		\dk{3}{6}
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		\dk{4}{0}
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		\dk{4}{1}
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		\dk{4}{2}
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		\dk{4}{3}
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		\dk{4}{6}
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		\dk{5}{1}
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		\dk{5}{4}
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		\dk{5}{5}
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		\dk{5}{6}
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		\dk{6}{0}
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		\dk{6}{1}
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		\dk{6}{2}
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		\dk{6}{3}
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		\dk{6}{4}
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		\dk{6}{5}
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		\dk{7}{0}
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		\dk{7}{4}
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		\dk{7}{6}
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		\dk{7}{7}
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		% Base grid
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		\foreach \x in {0,...,8} {
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			\draw[line width = 0.4mm]
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				(0, \x) -- (8, \x)
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				(\x, 0) -- (\x, 8);
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		}
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		% X marks
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		\bx{0}{5}
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		\bx{1}{3}
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		\bx{2}{2}
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		\bx{3}{7}
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		\bx{4}{4}
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		\bx{5}{0}
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		\bx{6}{6}
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		\bx{7}{1}
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	\end{tikzpicture}
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	\end{center}
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\end{solution}
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\problem{}
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Turn this into a network flow problem.
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Turn this into a network flow problem that can be solved with the Ford-Fulkerson algorithm.
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\vfill
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\pagebreak
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