If each term of a G.P. is raised to the power x, show that the resulting sequence is also a G.P.

Insert two number between 3 and 81 so that the resulting sequence is G.P.

Insert four number between 6 and 192 so that the resulting sequence is a G.P.

Insert three numbers between 1 and 256 so that the resulting sequence is a G.P.

The first term of a G.P. is 2 and each of its term is equal to sum of the succeding terms of the G.P. Find the G.P.

The first term of a G.P. is 2 more than the second term and the sum to infinity is 50. Find the G.P.

If (2p)th term of a G.P is q^2 and (2q)th term is p^2 then (p+q)th term is

The product of first three terms of a G.P. is 1000 . If we add 6 to its second term and 7 to its third term, the resulting three terms form an A.P. Find the terms of the G.P.

If each term of an infinite G.P. is twice the sum of the terms following it, then find the common ratio of the G.P.

If each term of an infinite G.P. is twice the sum of the terms following it, then find the common ratio of the G.P.

If each term of an infinite G.P. is twice the sum of the terms following it, then find the common ratio of the G.P.