Find the geometric mean between `(64)/(27) and (3)/(16)`.

The geometric mean between -9 and -16 is

Insert 4 geometric means between 6 and 192.

Insert five geimetrec means between (1)/(3) and 9 and verify that their product is the fifth power of the geometric mean between (1)/(3) and 9.

Using mean method find a rational number between - (3)/(2) and (2)/(3)

Find the value of n so that (a^(n+1)+ b^(n+1))/(a^n+b^n) may be the geometric mean between a and b.

Find n such that (a^n+b^n)/(a^(n-1)+b^(n-1)) may be the geometric mean between two quantities a and b.

Find the value of n so that (a^(n+1)+b^(n+1))/(a^n+b^n) may be the geometric mean between a and b .

Let A_(1),A_(2),A_(3),"......."A_(m) be arithmetic means between -3 and 828 and G_(1),G_(2),G_(3),"......."G_(n) be geometric means between 1 and 2187. Product of geometric means is 3^(35) and sum of arithmetic means is 14025. The value of n is

Let A_(1),A_(2),A_(3),"......."A_(m) be arithmetic means between -3 and 828 and G_(1),G_(2),G_(3),"......."G_(n) be geometric means between 1 and 2187. Product of geometric means is 3^(35) and sum of arithmetic means is 14025. The value of m is