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Let {S} e the sum, {P} the product, adn {R} the sum of recipro

Question

Let $S$ e the sum, $P$ the product, adn $R$ the sum of reciprocals of $n$ terms in a G.P. Prove that $P^{2} R^{n} = S^{n} ˙$

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Let

S

e the sum,

P

the product, adn

R

the sum of reciprocals of

n

terms in a G.P. Prove that

P^{2} R^{n} = S^{n} ˙

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Question Text

Let

S

e the sum,

P

the product, adn

R

the sum of reciprocals of

n

terms in a G.P. Prove that

P^{2} R^{n} = S^{n} ˙

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