If the arithmetic and geometric means of two numbers are 10, 8 respectively, then one number exceeds the other number by

If the arithmetic and harmonic means of two numbers are 4.5 and 4 respectively,then one of the number is

The arithmetic mean and geometric mean of two numbers are 14 and 12 respectively. What is the harmonic mean of the numbers

The arithmetic and geometric mean of two positive numbers are 8 and 4 sqrt3 respectively. Find these numbers.

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

Show that the arithmetic means of two positive numbers can never be less than their geometric mean. The arithmetic and geometric means of two positive numbers are 15 and 9 respectively. Find the numbers.

The harmonic mean and the geometric mean of two numbers are 10 and 12 respectively. What is their arithmetic mean?

The difference between the arithmetic mean and geometric mean of two positive numbers is 16. If the ratio of the numbers is 1:25 find the numbers

The geometric mean of two numbers = +- 12 , if one number is 16, then the other number =

The sum of two number is 25. One of the numbers exceeds the other by 9. The number are ?