prove that the square of any positive integer of the form 5m+1 will leave a reminder 1 when divided by 5 for some integer m
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when,r=0 then a=5q+0
r=1. a=5q+1
now(5a)^2=5(5q)^2 then (5q^2) is m
=5m
(5q+1)^2=25q^2+10q+1
5(5q^2+2q)+1
5m+1.
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