" In an A.P.,if "p^(" th term is "(1)/(q)" and "q^(" th ")" term is "(1)/(p)," prove that the sum of first "pq)

In an A,P if the pth term is (1)/(q) and q^(th) terms is (1)/(p) . Prove that the sum of first pq term is (1)/(2) (pq+1) where, (p!=q)

In an A.P., if p^(t h) term is 1/q and q^(t h) term is 1/p , prove that the sum of first pq terms is 1/2(p q+1), where p!=q .

In an A.P., if p^(t h) term is 1/q and q^(t h) term is 1/p , prove that the sum of first pq terms is 1/2(p q+1), where p!=q .

In an A.P., if 5 ^(th) term is (1)/(7) and 7^(th) term is (1)/(5), then the sum of first 35 terms is

If p^(th) term of an A.P is (1)/(q) and q^(th) term of A.P is (1)/(p) then sum of the first pq terms is

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 p^(th) term of an A.P. is (1)/(q) and q^(th) term is (1)/( p) , show that the sum of pq terms is ((pq+1) )/(2) .

If p th term of an A.P. is 1/q and q th term is 1/p prove that the sum of the first pq terms is 1/2[pq+1]

If the p th term of AP is (1)/(q) and its q th term is (1)/(p) show that sum of pq terms is (1)/(2)(pq+1)