Let A, G, and H are the A.M., G.M. and H.M. respectively of two unequal positive integers. Then, the equation `Ax^(2) - Gx - H = 0` has

If A, G, H denote respectively the AM, GM and HM between two unequal positive numbers, then

If A, G and H are the arithmetic mean, geometric mean and harmonic mean between unequal positive integers. Then, the equation Ax^2 -|G|x- H=0 has

If A, G and H are the arithmetic mean, geometric mean and harmonic mean between unequal positive integers. Then, the equation Ax^2 -|G|x- H=0 has

If A,G,H are A.M., G.M., H.M. respectively, if G=6 and H=4 then value of A is

A.M., G.M., and H.M. in any series are equal when

If A,G and H are respectively the A.M., the G.M. and the H.M. between two positive numbers 'a' and 'b' , then :

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