The harmonic mean of two positive numbers a and b is 4, their arithmetic mean is A and the geometric mean is G. If `2A+G^(2)=27, a+b=alpha` and `|a-b|=beta`, then the value of `(alpha)/(beta)` is equal to

The harmonic mean of two numbers is 4 their arithmetic mean is A and geometric mean is G. if G satisfies 2A + G^(2) = 27, the numbers are

The harmonic mean of two numbers is 4. Their arithmetric mean is A and geometric mean is G. If G satisifies 2A + G^(2) = 27 , the numbers are

The harmonic mean of two numbers is 4. Their arithmetic mean A and the geometric mean G satisfy the relation 2A+G^2=27. Find two numbers.

The harmonic mean of two numbers is 4. Their arithmetic mean A and the geometric mean G satisfy the relation 2A+G^(2)=27. Find two numbers.

The harmonic mean of two numbers is 4. Their arithmetic mean A and the geometric mean G satisfy the relation 2A+G^2=27. Find two numbers.

The harmonic mean of two numbers is 4. Their arithmetic mean A and the geometric mean G satisfy the relation 2A+G^2=27. Find two numbers.

The harmonic mean of two numbers is 4. Their arithmetic mean A and the geometric mean G satisfy the relation 2A+G^2=27. Find two numbers.

The harmonic mean of two numbers is 4. Their arithmetic mean A and the geometric mean G satisfy the relation 2A+G^2=27 . Find the numbers

The harmonic mean of two numbers is 4, their arithmetic mean 'A' and the geometric mean G satisfy the relation 2A + G^(2) = 27 . Find the numbers.

The arithmetic mean of two positive numbers a and b exceeds their geometric mean by (3)/(2) and the geometric mean exceeds their harmonic mean by (6)/(5) . If a+b=alpha and |a-b|=beta, then the value of (10beta)/(alpha) is equal to