The p+q term of a GP is m and its p-q term is n show that its p term=√mn.
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Solution
A = a.r ^ (p+q-1) B = a.r^ (p-q-1) pth term = ar^(p-1) If you multiply A and B terms you get AB = a^2 x r^(2p-2) AB = (ar^p-1)^2 ar^p-1 is the pth term of gp AB ^2 of pth term, hence √AB is the pth term