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Suppose 'a' is a fixed real number such ...

Suppose `'a'` is a fixed real number such that `(a-x)/(p x)=(a-y)/(q y)=(a-z)/(r z)` if `p,q, r` are in `AP` then `x,y,z` all are in

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Suppose a is a fixed real number such that (a - x)/(px) = (a - y)/(qy) = (a - z)/(rz) If p,q,r, are in A.P., then prove that x,y,z are in H.P.

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