Put the steps in correct order to prove that if n is a perfect square, then n + 2 is not a perfect square. Rank the options below. If m = 0, then n + 2 = 2, which is not a perfect square. The smallest perfect square greater than n is (m + 1)2. Lets assume m z1. Assume n= m2, for some nonnegative integer m. Hence, n + 2 is not a perfect square. Expand (m + 1)2 to obtain (m + 1)2 = m2 + 2m+1=n+ 2m+ 12n+ 2+1> n+2