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(1) (4 pts) Prove that if $a, b, c$ and $$ are integers, where $a eq 0$, such that $a mid c$ and $b mid

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(1) (4 pts) Prove that if $a, b, c$ and $$ are integers, where $a eq 0$, such that $a \mid c$ and $b \mid d$, then $a b \mid c d$. (2) (4 pts) Prove that if $a$ is a positive integer then 4 does not divide $a^{2} +2$. SE.PB.004

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