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 `2-sqrt(3)` b. `2+sqrt(3)` c. `sqrt(3)-2` d. `3+sqrt(2)`

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 terms in this GP is doubled, the 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 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.

If x,2y,3z are in A.P where the distinct numbers x,y,z are in G.P then the common ratio of G.P is

If x ,2y ,3z are in A.P., where the distinct numbers x ,y ,z are in G.P, then the common ratio of the G.P. is a. 3 b. 1/3 c. 2 d. 1/2

Three non-zero numbers a ,b ,a n dc are in A.P. Increasing a by 1 or increasing c by 2, the numbers are in G.P. Then find bdot

Three non-zero numbers a ,b ,a n dc are in A.P. Increasing a by 1 or increasing c by 2, the numbers are in G.P. Then find bdot

Find: n th term of the G.P. sqrt(3),1/(sqrt(3)),1/(3sqrt(3)),

The sum of three numbers in G.P. is 14. If one is added to the first and second numbers and 1 is subtracted from the third, the new numbers are in ;A.P. The smallest of them is a. 2 b. 4 c. 6 d. 10