Prove that energy positive integer is of the form 3p,3p+1 or 3p+2, whaere p is any integer.
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Let n be any positive integer.
On dividing n by 3, p be the quotient and r be the remainder.
n=3p+r, where 0≤r<3
⇒n=3p or (3p+1) or (3p+2) for some integer p.
Thus, any positive integer is of the form 3p or (3p+1) or (3p+2) for some integer p.
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