[log_(a)x,log_(b)x,log_(c)x" are in "A.P" and "x!=1," then "],[(ac)^(log_(a)b)=]

If log_(a)x,log_(b)x,log_(c)x are in AP, where x!=1, then

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

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

Suppose a,b,c gt 1 and n in N, n ge 2 . If log_(a)(n),log_(b)(n),log_(c )(n) are in A.P., then log_(a)b+log_(c )b =

If "log"_(a)x, "log"_(b) x, "log"_(c) x are in A.P., where x ne 1, "then" c^(2) =0

If 1, log_(y) x, log_(z) y , - 15 log_(x) z are in A.P ., then

If "log"_(ax)x, "log"_(bx) x, "log"_(cx)x are in H.P., where a, b, c, x belong to (1, oo) , then a, b, c are in

If "log"_(ax)x, "log"_(bx) x, "log"_(cx)x are in H.P., where a, b, c, x belong to (1, oo) , then a, b, c are in

If log a, log b, log c are in A.P. then a,b,c are