To prove that `A.M>=G.M>=H.M`

If the values of a variable are in G.P, then prove that A.M., G.M., H.M. of the values are also in G.P.

If a and b are two positive numbers, then prove that A.M. ge G.M. ge H.M.

For a set of positive quantities, Prove that A.M. ge GM ge H.M. .

Which of the following is not true, where A, G, H are the A.M, G.M, H.M, of a and b respectively(a, b > 0)

If A, G, H are respectively the A.M., G.M., H.M. of three numhers alpha, beta, gamma , then the cquation whose roots are alpha, beta, gamma is

State the condition when A.M. = G.M. = H.M.

Let A,G and H be the A.M,G.M and H.M two positive numbers a and b. The quadratic equation whose roots are A and H is

If A, G & H are respectively the A.M., G.M. & H.M. of three positive numbers a, b, & c, then equation whose roots are a, b, & c is given by