The 4th, 7th and 10 th terms of a GP are a, b, c, respectively. Prove that `b^(2)=ac`.

The 4th, 7th and 10th terms of a GP. are a, b, c respectively. Show that b^2 = ac .

The 5th, 8th and 11th terms of a GP are a, b, c respectively. Show that b^(2)=ac .

(i) The 4th, 7th and 10t terms of a G.P. are a,b,c respectively. Show that b^(2)=ac . (ii) If the 4th, 10th and 16th terms of a G.P are x,y,z respectively, prove that x,y,z are in G.P.

If the 4th, 7th and 10th terms of a G.P. are a, b, c respectively, then

The 5th, 8th and 11th terms of a GP are a,b,c respectively. Show that, b^2=ac

If the 4^(th),7^(th) and 10^(th) terms of a G.P. are a, b and c respectively, prove that : b^(2)=ac

The 5^th , 8^th and 11^th terms of a GP are p, q and s respectively. Prove that q^2 = ps .

If the 4th, 10th and 16 th terms of a G.P. are x, y and z, respectively. Prove that x,y,z are G.P.

If the 4th, 10th and 16th terms of a G.P. are x, y and z, respectively. Prove that x, y, z are in GP.

If the 4th, 10th and 16th terms of a G.P. are x, y and z, respectively. Prove that x, y, z are in GP.