If `(p+q)^(t h)a n d\ (p-q)^(t h)` terms of a G.P. re `m\ a n d\ n` respectively, then write it `p t h` term.

If (p+q)^(th) and (p-q)^(th) terms of a G.P.re m and n respectively,then write it pth term.

If the p^(t h)a n d q^(t h) terms of a G.P. are q a n d p respectively, show that (p+q)^(t h) term is ((q^p)/(p^q))^(1/(p-q)) .

If (m+n)^(th) term and (m-n)^(th) terms of a G.P. are p and q respectively. Then the m^(th) term is

If the p^(t h) and q^(t h) terms of a G.P. are q and p respectively, show that (p+q)^(t h) term is ((q^p)/(p^q))^(1/(p-q)) .

if m t h term of an A.P. is n\ a n d\ n t h term is m , then write its m+n t h term.

The (m+n)^(th) and (m-n)^(th) terms of a G.P. are p and q respectively. Show that the m^(th) and n^(th) terms are sqrtpq and p((q)/(p))^((m)/(2n)) respectively.

If the (m + n)th and (m - n)th term of a G.P. are p and q respectively, then the mth term is …….. .

The 5^(t h) , 8^(t h) and 11^(t h) terms of a G.P. are p, q and s, respectively. Show that q^2=p s .

The 5^(t h) , 8^(t h) and 11^(t h) terms of a G.P. are p, q and s, respectively. Show that q^2=p s .

If p^(t h),\ q^(t h),\ a n d\ r^(t h) terms of an A.P. and G.P. are both a ,\ b\ a n d\ c respectively show that a^(b-c)b^(c-a)c^(a-b)=1.