Question: Suppose that the decimal representation of a nonnegative integer n ends in d 1 d 0 . For example, for the number 3 6 7

Suppose that the decimal representation of a nonnegative integer n ends in d1d0.
For example, for the number 3678, we have d1=7 and d0=8. Prove that if 4|(10d1+ d0),
then 4| n.
Hint: If the decimal representation of a nonnegative integer n ends in d1d0, then there is an
integer s such that n =100s +10d1+ d0.

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