[" 6.If the "(p+q)" th term of a G.P.is "a" and the "(p-q)" th term is "b" ,show "],[" that its "p" th term is "sqrt(qb)" ."]

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

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 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^(th) term of an A.P. is q and its q^(th) term is p, show that its r^(th) term is (p + q - r)

If (p+q) th term of a G.P.is a and its (p-q)th term is b where a,b in R^(+), then its pth term is sqrt((a^(3))/(b)) b.sqrt((b^(3))/(a)) c.sqrt(ab) d.none of these

If the pth term of a H.P. be q and the qth term be equal to p, show that, its (p + q)th term is (pq)/(p+q) .

If the pth term of an arithmetic progression is q and the qth term is p, show that its (p+q)th term is 0.

If the p^(th) term of an A.P.is q and the q^(th) term is p, prove that its n^(th)term is(p+q-n)

If (p+q)^(th) term of an A.P. is m and (p-q)th term is n, then the pth term is: