The expression `1/(log_5 3)+1/log_6 3-1/log_10 3`simplifies to

The value of the expression (1)/(log_(4)(18))+(1)/(2log_(6)(3)+log_(6)(2))+(2)/(log_(3)(18)')

log_10(log_2 3) + log_10(log_3 4) + log_10(log_4 5) + ........ + log_10 (log_1023 1024) simplifies to

(log_(2)3)(log_(1/3)5)(log_(4)6)<1

The simplified value of the expression : 2^(log_(3)5)*2^(log_(3)5^(2)) - 5^(log_(3)2)*25^((log_(3)2)) is

What is the value of x in the following expansion ? 1-log_(10)5=1/3("log"_(10)1/2+log_(10)x+1/3log_(10)5)

The number N=2^(log_(2)3log_(3)4*log_(4)5.......log_(99)100) simplifies to

The equation (log_10x+2)^3+(log_10x-1)^3=(2log_10x+1)^3 has

The equation (log_10x+2)^3+(log_10x-1)^3=(2log_10x+1)^3 has