If A.M. between positive numbers p and `q(p>=2)` is two times the GM.then `p:q` is

If A.M.between positive numbers p and q(p>=2) is two xx the GM.then p:q is

The A.M.between p and q is two xx the G.M then p:q is

Suppose A.M. of two positive numbers be 7 and G.M. between them be 5. The A.M. between their squares is

The A.M. between two positive numbers exceeds the GM by 5, and the GM exceeds the H.M. by 4. Then the numbers are-

If A is the A.M. and G is the G.M. of two unequal positive real numbers p and q, prove that A gt G and |G| gt (G^(2))/(A)

Let a,b,c are the A.M. between two numbers such that a+b+c=15 and p,q,r be the H.M. between same numbers such that 1/p+1/q+1/r=5/3 , then the numbers are

Let a,b,c are the A.M. between two numbers such that a+b+c=15 and p,q,r be the H.M. between same numbers such that 1/p+1/q+1/r=5/3 , then the numbers are

If the A.M. between mth and nth terms of an A.P. be equal to the A.M. between pth and qth terms of an A.P. then prove that m+n=p+q .