Show that the sequence `loga ,log(a b),log(a b^2),log(a b^3),` is an A.P. Find the nth term.

Show that the sequence log a,log(ab),log(ab^(2)),log(ab^(3)),... is an A.P.Find its nth term.

Show that the progression loga, log(ab) , log(ab^(2)),log(ab^(3)), …. is an AP. Find its general term and the 10th term.

Show that the sequence log a,log((a^(2))/(b)),log((a^(3))/(b^(2))),log((a^(4))/(b^(3))) forms an A.P.

If log_(a)x,log_(b)x,log_(c)x are in A.P then c^(2)=

The sequence log((a)/(b)),log((a^(2))/(b^(2))),log((a^(3))/(b^(3)))......... is