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Geometric mean of P, p² p³. p" will be?
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Geometric mean of P, p² p³. p" will be?
Geometric Mean Calculation
The geometric mean of a set of numbers is the nth root of the product of the numbers. In this case, we are given the numbers P, P², P³ and we need to find the geometric mean of P, P², P³ and Pⁿ.

Calculation
To find the geometric mean of P, P², P³, and Pⁿ, we first need to find the product of these numbers. The product of P, P², and P³ is P^(1 + 2 + 3) = P^6.
Therefore, the numbers we need to find the geometric mean of are P, P², P³, and Pⁿ = P^(n+6).
The geometric mean of these numbers is the nth root of the product, which is (P^(n+6))^(1/4) = P^((n+6)/4).
Therefore, the geometric mean of P, P², P³, and Pⁿ is P^((n+6)/4).
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Geometric mean of P, p² p³. p" will be?
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