The first and second terms of a G.P. are `x^4a n dx^n ,` respectively. If `x^(52)` is the 8th term, then find the value of `ndot`

The first and second term of a G.P. are x^(-4) and x^(n) respectively. If x^(52) is the 8^(th) term, then find the value of n.

The first and second terms of a GP are x^(-4) and x^(n) respectively.If x^(52) is the eighth terms of the same progression,then n is equal to

The 4th and 7th terms of a G.P. are 18 and 486 respectively. Find the G.P.

The 5th and 12th terms of a G.P. are 32 and 4096 respectively . Find the nth term of the G.P. :

If first and second terms of a HP are a and b, then find its n^(th) term

If the first and the nth terms of a GP are a and b respectively and if P is the product of the first n terms, then P^(2) is equal to

The 4th, 7th and last terms of a G.P. are 10,80 and 2560 respectively. Find the number of terms of the G.P.