The ratio of the sums of m arithmatic means and n arithmatic means between two numbers is

Sum of 'n' arithmetic means between a and b is

If the ratio of the arithmatic mean and the geometric mean of two positive numbers is 3:2 , then find the ratio of the geometric mean and the harmonic mean of the numbers.

Insert 6 arithmatic mean between 3 and 24.

If A is the arithmatic mean and G_(1) and G_(2) be two geometric means between any two numbers then prove that, (G_(1)^(2))/(G_(2)) + (G_(2)^(2))/(G_(1))=2A

Prove that the sum of n arithmatic means between two numbers is n times the single A.M. between them.

Prove that the sum of n arithmatic means between two numbers is n times the single A.M between them.

Prove that the sum of m arihmetic means between the two numbers is to the sum of n arithmetic means between them is m:n.

Prove that the sum of n arithmetic means between two numbers in n times the single A.M. between them.

Prove that the sum of n arithmetic means between two numbers in n xx the single A.M.between them.

Prove that the sum of n arithmetic means between two numbers in n times the single. A.M. between them.