2^(log_(6)^(18))*3log_(8)^(3)

(2^(log_(6)18))*(3^(log_(6)3))

3^(log_(3)7)+7^(log_(8)(1/8))+log_(0.3)3

(2log_(6)3)/(log_(2)6)+(log_(6)2)^(2)+(1)/(log_(3)^(2)6) is a

(2^(log_6 18))*(3^(log_6 3))

(2^(log_6 18))*(3^(log_6 3))

log_(3)(5+x)+log_(8)8=2^(2)

The sum of the values of x satisfying the equation 9(log_(8)x)^(3)+log_(8)(x^(11))=(log_(27)64)(log_(8)27)+18(log_(8)x)^(2) is greater than or equals to

The value of (log_(3)54)/(log_(486)3) - (log_(3)1458)/(log_(18)3) is:

If x = log_((1)/(2)).(4)/(3).log_(2).(1)/(3). log_((2)/(3)) 0.8 , then ______.