If `t_8 and t_3` of a geometric progression are `(4)/(9)` and `(27)/(8)` respectively, then find `t_(12)` of the geometric progression.

Define Geometrical progression.

If the 4th and 7th term of Geometrics Progressions are 54 and 1458 respectively, find the Geometric Progression.

If the following which are in geometric progression ?

If a, b and c are positive numbers in arithmetic progression and a^(2), b^(2) and c^(2) are in geometric progression, then a^(3), b^(3) and c^(3) are in (A) arithmetic progression. (B) geometric progression. (C) harmonic progression.

If p^("th"), 2p^("th") and 4p^("th") terms of an arithmetic progression are in geometric progression, then the common ratio of the geometric progression is

If p^("th"), 2p^("th") and 4p^("th") terms of an arithmetic progression are in geometric progression, then the common ratio of the geometric progression is

In a Geometric Progression, the 4th term is 8, and the 8th term is (128)/(625) . Find the Geometric Progression.

If the product of the 4^(th), 5^(th) and 6^(th) terms of a geometric progression is 4096 and if the product of the 5^(th), 6^(th) and 7^(th) - terms of it is 32768, find the sum of first 8 terms of the geometric progression. For any two positive numbers, the three means AM, GM and HM are in geometric progression.