$\text{I came accross an interesting question:}$
$ $
$\text{What is the maximum volume of a lebesgue measurable set } A\subseteq[0,6]^2 \text{ such that: }$
$A \cap \bigl(A+\binom 12\bigl)=\emptyset $
$\text{I got only to } 5\pi \text{ but the answer is 24. What am I missing?}$