+826 Find a six-digit multiple of $64$ that consists only of the digits $2$ and $4$.
+1926 There isn't really a model you can follow to solve this problem.
However, there are multiple numbers that satisfy the condiitions given.
First, we have
\(244224 \mod 64 = 0\)
Since the final result is 0, then 244224 is an answer.
Also, let's note that another number,
\(444224 \mod 64 = 0\) also works.
So 444224 satisfies the equation as well.
Thus, the two answers we have are \(444224, 244224\)
Thanks! :)
