Find two numbers whose arithmetic mean is 34 and the geometric means is 16.

Find two numbers whose arithmetic mean is 34 and the geometric mean is 16.

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.

Let two numbers have arithmetic mean 9 and geometric mean 4. Then these numbers are the roots of the quadratic equation

Let a be a positive number such that the arithmetic mean of a and 2 exceeds their geometric mean by 1. Then the value of a

Let x be the arithmetic mean and y ,z be the two geometric means between any two positive numbers, then (y^3+z^3)/(x y z)=dot (1997C, 2M)

The quardritic equation in x such that the arithmetic mean of its roots is 5 and geometric mean of the roots is 4, is given by

If a is the arithmetic mean and g is the geometric mean of two numbers, then

Find two numbers whose sum is 24 and whose product is as large as possible.