If `log2,log(2^n-1)` and `log(2^n+3)` are in A.P., then n=

If log2,log(2^(n)-1) and log(2^(n)+3) are in AP,then n=

If log2,log(2^x-1),log(2^x+3) are in A.P., write the value of xdot

If log 2, log ( 2^(x) - 1) and log ( 2^(x) + 3) are in A.P., then 2, 2^(x) -1 , 2^(x) + 3 are in :

If log2,log(2^(x)-1),log(2^(x)+3) are in A.P. write the value of x.

If log_(l)p, log_(m)p and log_(n)p are in AP, then (ln)^(log_(l)m) = ______.

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 n> 1 and log_2 x,log_3 x, log_x 16 , are in G.P., then what is x equal to ?