in a G.P (p+q)th term = m and (p-q) th term = n , then find its p th term

In an AP the pth term is q and the (p+q) th term is zero, then the qth term is (i) -p (ii) p (iii) p+q (iv) p-q

In a GP if the (m+n)th term is p and (m-n)th term is q then mth term is

If the (p+q)^(th) term of a G.P. is a and (p-q)^(th) term is b , determine its p^(th) term.

If (p+q)th term of G.P is m, (p-q) th term is n, show that pth term is sqrt(mn) and qth term is m(n/m)^(p/(2q)) .

If (2p)th term of a G.P is q^2 and (2q)th term is p^2 then (p+q)th term is

A G.P. has first term 729 and 7th term 64. Find the sum of its first 7 terms.

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.

In an A.P. , the p^(th) term is 1/q and the q^(th) term is 1/p . find the (pq)^(th) term of the A.P.

In an A.P. , the p^(th) term is 1/q and the q^(th) term is 1/p . find the (pq)^(th) term of the A.P.

The product of 3rd and 8th terms of a G.P. is 243 and its 4th term is 3. Find its 7th term.