how to prove that a number is a none perfect square
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Answer:
If either A or B is the exact square root of the number, then it was a perfect square, if not, the exact square root lies between A and B, and thus the number was not a perfect square.
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Hope it help you
Step-by-step explanation:
To prove that N is not a perfect square, we need to find n such that n2<N<(n+1)2 . Finding this (unique) n for a given N is a challenge. A standard way to find this n woud be to complete squares.
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