If p1 and p2 are two odd prime numbers such that P1 greater than P2, then p1^2 - p2^2 is(a) an even

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If \(p_1\) and \(p_2\) are two odd prime numbers such that \(p_1>p_2\), then \(p_1^2-p_2^2\) i... If \(p_1\) and \(p_2\) are two odd prime numbers such that \(p_1>p_2\), then \(p_1^2-p_2^2\) i...
If p1 and p2 are two odd prime numbers such that p1 greater than p2 , then p1^2- p2^2 is If p1 and p2 are two odd prime numbers such that p1 greater than p2 , then p1^2- p2^2 is
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