Show that the square of any positive integer is of the form 3 or 3q +1 for some
e integer q.
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Let a be any positive integer and b=3. Applying division lemma with a and b=3, we have
a=3q+r, where 0≤r<3 and q is some integer
⇒a=3q+0 or, a=3q+1 or, a=3q+2
⇒a=3q or, a=3q+1 or, a=3q+2 for some integer q.
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