Find the geometric mean of the following pairs of numbers
$G_{1} = a b^{3}$ and $G_{2} = a^{3} b$

2 and 8

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a^{3} b a n d {a b}^{3}

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-8 and -2

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a^{2} b^{2}

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Solution

The correct option is D $a^{2} b^{2}$

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Similar questions

Find the geometric means of the following pairs of numbers.

(i) 2 and 8

(ii) $a^{3} b$ and $a b^{3}$

(iii) - 8 and - 2

If n geometric means between a and b be $G_{1}, G_{2}, . . . . G_{n}$ and a geometric mean of a and b be G, then the true relation is

G_{1}, G_{2}, . . . . . . . G_{n}

G_{1}

G_{2}

A

\frac{G_{1}^{2}}{G_{2}} + \frac{G_{2}^{2}}{G_{1}}

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