If 8 harmonic means are inserted between...

If `8` harmonic means are inserted between two numbes `a` and `b (altb)` such that arithmetic mean of `a` and `b` is `5/4` times equal to geometric mean of `a` and `b` then `((H_(8)-a)/(b-H_(8)))` is equal to

Similar Questions

Explore conceptually related problems

Insert n geometric means between a and b.

The number of three digit numbers overline(abc) such that the arithmetic mean of b and c and the square of their geometric mean are equal is

Insert : n geometric means between a and b.

If the arithmetic mean between a and b equals n times their geometric mean, then find the ratio a : b.

If the arithmetic mean of two numbers a and b, a>b>0 , is five times their geometric mean, then (a+b)/(a-b) is equal to:

The arithmetic mean of two numbers is 10 and their geometric mean is 8. find the numbers.

Four geometric means are inserted between 1/8 and 128. Find the third geometric mean.