The terms of a geometric progression are real and positive.... — Quantitative Ability 2024

Question 433 Quantitative Ability 2024 Medium MCQ +4.00 marks · -1.00 negative

The terms of a geometric progression are real and positive. If the \(p^{th}\) term of the progression is q and the \(q^{th}\) term is p, then the logarithm of the first term is

A. \(\frac{(1-q)\log(p) - (1-p)\log(q)}{(p-q)}\) B. \(\frac{(1-q)\log(p) + (1-p)\log(q)}{(p-q)}\) C. \(\frac{(1-q)\log(q) + (1-p)\log(p)}{(p-q)}\) D. \(\frac{(1-q)\log(q) - (1-p)\log(p)}{(p-q)}\)

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