Geometric Mean (G.M)

Insert three geometric mean (GM) between 1 and 1/16 .

If n_(1) and n_(2) are the sizes, G_(1) and G_(2) the geometric means of two series respectively, then which one of the following expresses the geometric mean (G) of the combined series?

Geometric mean & a.g.p

The arithmetic mean between two numbers is A and the geometric mean is G. Then these numbers are:

The arithmetic mean between two numbers is A and the geometric mean is G.Then these numbers are:

If one A.M.A and tow geometric means G_(1) and G_(2) inserted between any two positive numbers,show that (G_(1)^(1))/(G_(2))+(G_(2)^(2))/(G_(1))=2A

Geometric Progression ||Geometric Mean ||Harmonic Progression ||Harmonic Mean ,Illustration

If G is the GM of the product of r sets of observations with geometric means G_(1), G_(2), …,G_(r) respectively, then G is equal to

Arithemetic Mean,Geometric Mean and Harmonic Mean Inequality Part 2