The sum of an infinite G.P. whose common ratio is numerically less than 1 is 32 and the sum of the first two terms is 24. Find the terms of G.P.

Prove that in an infinite G.P. whose common ratio r is numerically less than one, the ratio of any term to the sum of all the succeeding terms is (1-r)/r

The second term of a G.P. is 2 and the sum of infinite terms is 8. Find the first term.

.Find the G.P., if the common ratio of G.P. is 3, nth term is 486 and sum of first n terms is 728.

The sum of infinite number of terms of a G.P. is 4 and the sum of their cubes is 192. Find the series.

The sum of an infinite G.P. . Is 6 and its first term is 2 . Find the series

If the sum of an infinite geometric series is 15 and the sum of the squares of these terms is 45 , find the G.P.

The sum of infinite number of terms in G.P. is 20 and the sum of their squares is 100. Then find the common ratio of G.P.

The ratio of the sum of first three terms to the sum of first six terms is 125 : 152. Find the common ratio of G.P.

The first terms of a G.P. is 1. The sum of the third and fifth terms is 90. Find the common ratio of the G.P.

The first term of a G.P. is 1. The sum of the third and fifth terms is 90. Find the common ratio of the G.P.