Prove that the arithmetic sequence 2,5,8 ... contain no perfect squares?
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Step-by-step explanation:
if
2,5,8 are in ap
common difference d we need to find
D = A1 -A2 = A2 -A3
= 5 -2 = 8-5
= 3 = 3
since A2-A3 = A1 -A2
then the given sequence are in ap
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