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.

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 .

If m times the m^(th) term of an A.P. is equal to n times its n^(th) term , then show that (m+n)^(th) term of the A.P. is zero .

If m times the m^(th) term of an A.P. is equal to n times the n^(th) term, prove that the (m+n)^(th) term of the A.P. is zero.

If m times the m^(th) term of an A.P is equal to n times its n^(th) term, show that the (m + n)^(th) term of the AP is zero.

If m times the m^(th) term of an A.P. is equal to n times its n^(th) term, then show that the (m + n)th term of the A.P. is zero.

If m times the mth term of an A.P. is equal to n times its nth term, find (m + n) 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 m times the mth term of an A.P. is equal to n times the nth term and m!=n show that (m+n) th is zero.