If the `S_p = S_q` [sum of first 'p' and 'q' terms] `(p!=q)` Show that sum of its first (p+q) terms is:

If the sum of first p terms of an A.P is equal to the sum of the first q terms, then show that the sum of its first (p+q) terms is zero. (p ne q) .

If the sum of first p terms of an A.P is equal to the sum of first q terms, then show that the sum of its first (p+q) terms is zero . (p ne q) .

The sum of first P terms of an A.P. is equal to the sum of its first Q terms. Show that the sum of its first (P+Q) terms is zero.

The sum of first p terms of an A.P. is (p^(2))/(n) and the sum of its first q(!= p) terms is (q^(2))/(n) . Show that the sum of its first n terms will be n.

The first term of an A.P. is a. If sum of first p terms is zero, prove that the sum of first (p + q) terms is [a(p+q)q]/(1-p) .

In an A.P, the first term is 1 and sum of the first p terms is 0, then sum of the first (p + q) terms is

The first term of an AP is a and the sum of the first p terms is zero, show that the sum of its next q terms is (-a(p+q).q)/(p-1)

The first term of an A.P. is a and the sum of first p terms is zero, show tht the sum of its next q terms is (a(p+q)q)/(p-1)dot

The first term of an A.P. is a and the sum of first p terms is zero, show that the sum of its next q terms is (-a(p+q)q)/(p-1)dot