show that the positive odd integer is of the form 4q + 1 or 4 Cube + 3 where Q is some integer
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let a be any positive integer and b=4,by Euclid division lemma ,a=4q+r,0 g
less than equal to q less than r
therefore,r=0,1,2,3
now,a=4q(when r=0)
a=4q+1(when r=1)
a=4q+2(when r=2)
a=4q+3(when r=3)
so, 4q and 4q+2 are even number
hence, the positive odd integer can be of the form 4q+1 or 4q +3.
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