If A.M. between pth and qth terms of an A.P. be equal to the A.M. between rth and sth term of the A.P. then prove that p + q = r + s.
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AM between pth and qth terms= (p+q)/2
AM between rth and sth terms=(r+s)/2
ATP,
(p+q)/2=(r+s)/2
p+q=r+s (multiplying both sides by 2)
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