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Prove that there exists a pair of consecutive integers such that one of these integers is a perfect square and the other is a perfect cube.
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1 vote
Prove that there exists a pair of consecutive integers such that one of these integers is a perfect square

and the other is a perfect cube.

User Artlung
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1 Answer

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the pair 2 &3 3^2=9 2^3=8
User Isomorphismes
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