In an A.P if `m^( th )` term is `n` and the `n^( th )` term is `m` ,where `m!=n` ,find the `p^(th` term.

(i) The pth term of an A.P. is q the 1th term is p, show that rth term is p+q-r. (ii) in the A.P. if mth term is n and the nth term is m, where m!=n , find the pth term.

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

If the m^(th) term of a G.P is n and n^(th) term be m then find the (m+n)^(th) term

If the m^(th) term of an H.P. is n and the n^(th) term is m, show that its (mm)^(th) term is 1.

The m^(th) term of an A.P. is n and n^(th) term is m its p^(th) term is

In an A.P. if m times the m^(th) term is equal to n times the n^(th) term then find (m+n)^(th) term.

If in an AP, the q^(th) term is p and (p+q)^(th) term is zero ,then find p^(th) term.

In an A.P. If m times the m^(th) term is equal to n times the n^(th) term, then find (mn)^(th) term .

The 6^(th) term of an A.P. is -10 and the 10^(th) term is -26 .Determine the 15^(th) term of the A.P.

For a GP, if (m+n)^(th) term is p and (m-n)^(th) term is q, then m^(th) term is ……. .