if n is an odd positive integer then n^2-1 is always divisible by? 1) 6 2) 10 3)8
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Let n be a positive integer and b=4
By Euclid division lemma n=bq+r
and r is less than b and equal or greater than 0
if r=4
Then
n=4q+r
n^2=(4q+r)^2
It is divisible by 8
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