prove that cube of any positive integer is in the of 4m,4m+2,4m+3 for integer m
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According to euclid's division lemma
a=bq+r so b=4
Let n be positive integer. Then it forms 4q ,4q+1
- (4q)^3 =4(16q)^3 = 4m, where m=16q^3.
- (4q+1)^3 =64q^3+48 a^2 +12q+1
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