Three numbers form an increasing G.P. If the middle number is doubled, then the new numbers are in A.P. The common ratio of the G.P. is (A) `2-sqrt(3)` (B) `2+sqrt(3)` (C) `sqrt(3)-2` (D) `3+sqrt(2)`

Three positive numbers form an increasing GP. If the middle term in this GP is doubled, then new numbers are in AP. Then, the common ratio of the GP is

Three positive numbers form an increasing GP. If the middle terms in this GP is doubled, the new numbers are in AP. Then, the common ratio of the GP is

Three positive numbers from an increasing G.P.If the middle term in this G.P.is doubled, the new numbers are in A.P.Then the common ratio of the G.P.is (1) sqrt(2)+sqrt(3)(2)3+sqrt(2)(3)2-sqrt(3)(4)2+sqrt(3)

Three numbers are in G.P.If we double the middle term,we get an A.P.Then find the common ratio of the G.P.

Three terms forms an increasing G.P with ratio r . If the second term of the given G.P is double then the new series are in A.P with common difference d also the 4th terms of G.P is 3r^2 then the value of (r^2-d) is