The `4^(t h)`term of a G.P. is square of its second term, and the first term is `3`. Determine its `7^(t h)`term.

The 4th term of a G.P. is square of its second term and the first term is -3. Find its 7th term.

The first term of a G.P. is -3 and the square of the second term is equal to its 4^(th) term. Find its 7^(th) term.

The third term of a G.P. is the square of the first term. If the second term is 8, find its sixth term.

If fifth term of a G.P. is 2, then the product of its first 9 terms is

The fifth term of a G.P. is 81 whereas its second term is 24. Find the series and sum of its first eight terms.

The 7t h term of an A.P. is 32 and its 13 t h term is 62. Find the A.P.

If the 3^(rd) term of a G.P. is 4, find the product of its first five terms.

The 4th term of a G.P. is 16 and 7th term is 128. Find the first term and common ration of the series.

The first term of a G.P. is -3. If the 4th term of this G.P. is the square of the 2nd term, then find its 7th term.

The product of first three terms of a G.P. is 1000 . If we add 6 to its second term and 7 to its third term, the resulting three terms form an A.P. Find the terms of the G.P.