Question: ( 1 0 points ) Let a and b be two integers such that a 3 + a b 2 + b 3 = 0

(10 points) Let a and b be two integers such that a3+ab2+b3=0. Prove that a and b must both be even, by considering all possible parities for a and b. Remember that the parity of an integer refers to whether the integer is even or odd. Be sure to show your algebra for full credit!
 (10 points) Let a and b be two integers such that

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