If they are in G.P.Write next one terms.
a,2a, 3a, 4a,......

If they are in G.P.Write next one terms. 4,8,16,…..

If they are in G.P.Write next one terms. 5,55,555,……..

If they are in G.P.Write next one terms. a, a^(2), a^(3), a^(4) ,.........

If they are in G.P.Write next one terms. 1,3,9,27,......

Find the 10th term of the G.P. : 12, 4, 1 1/3 ,....

If the first and the nth terms of a G.P are a and b , respectively, and if P is the product of the first n terms then prove that P^2=(a b)^ndot

Find the 12th term of a series in A.P., whose sum of n terms is 4n^(2) + 3n .

If P, 2P + 2, 3P + 3 are in G.P. the 4th term Will be

If the 3rd term of a G.P. is the square of the first term and its fifth term is 729, find the G.P.