log_(2)((1)/(16))

Product of all real values of x which satisfy x^(2)y=4 and y^(log_(2)x)=(1)/(16) is

Let 1 le x le 256 and M be the maximum value of (log_(2)x)^(4)+16(log_(2)x)^(2)log_(2)((16)/(x)) . The sum of the digits of M is :

Let 1 le x le 256 and M be the maximum value of (log_(2)x)^(4)+16(log_(2)x)^(2)log_(2)((16)/(x)) . The sum of the digits of M is :

Write the following using powers log_(1/2) (1/16)

the value of [(0.16)^(log_(0.25)((1)/(3)+(1)/(32)+(1)/(3^(3))+...............+oo)]^((1)/(2))) is

If log_(x) 2 log_((x)/(16)) 2 = log_((x)/(64)) 2, then x =

If (log_(x)2)(log_((x)/(16))2)=log_((x)/(64))2