2^(2+log_(2)3)

4.The value of x, satisfying 3^(4log_(9)(x+1))=2^(2log_(2)x)+3

The value of log_(a)1+log_(2)2^(2) + log_(3)3^(3) (where a is a positive number and a ne 1 ) is ______.

The value(s) of x, satisfying 3^(4log_9(x+1))=2^(2log_2 x)+3

let E=log_(2)(log_(2)3)+log_(2)(log_(3)4)+log_(2)(log_(4)5)+log_(2)(log_(5)6)+log_(2)(log_(6)7)+log_(2)(log_(7)8 then 8^(E) is

2^(3log_(2)2 - 3^(2log_(3)2) = ______

log_(e)2+((log_(e)2)^2)/(2!)+((log_(e)2)^(3))/(3!)+....=

The value of 1-log_(e)2+(log_(e)2)^(2)/(2!)-(log_(e)2)^(3)/(3!)+.. is

The value of 1-log_(e)2+(log_(e)2)^(2)/(2!)-(log_(e)2)^(3)/(3!)+.. is

log_(2)[log_(2) {log_(2)(log_(3) 81)}] =