If a, b, c are in G.P, then `log_a x, log_b x, log_c x` are in

If a. b, c are in G.P. and log_ca , log_b c , log_a b are in AP show that the common difference of the AP is 1(1/2)

If a, ,b c, are in G.P., then log_(a) n, log_(b) n, log_(c) n are in

If a, b,c are in G.P, then log a, log b, log c are:

If a gt 0, b gt 0 , c gt 0 are in G.P. , then : log_(a) x , log_(b) x, log_(c ) x are in :

If log_a x, log_b x, log_c x are in A.P then c^2=

. If a,b and c are in GP,then log_(ax)x,log_(bx)x,log_(cx)x are in

If a, b and c are in GP, then log_(a)x, log_(b)x and log_(c) x will be