sqrt(log_(1/2)^(2)x+4log_(3)sqrt(x))

Find the number of integers satisfying the inequality 1sqrt(log_((1)/(2))^(2)x+4log_(2)sqrt(x))

sqrt(log_(2)(2x^(2))log_(4)(16x))=log_(4)x^(3)

The number of integral value of x satisfying the following system of inequalities (sqrt(log_(2)^(2)x-3log_(2)x+2))/(log_(5)((1)/(3)log_(3)5-1))>=&x-sqrt(x)-2>=0 is 0 (2) 1 (3) 2 (4) 3

Solve sqrt(log_(2)x^(4))+4log_(4)((2)/(x))^((1)/(2))=2

The domain of the function f(x)=sqrt(1-log_(2)(log_(sqrt(3))x))

log_(2)sqrt(x)+log_(2)sqrt(x)=4

Find the value of x satisfying the equation,sqrt((log_(3)3sqrt(3)x+log_(x)3sqrt(3)x)*log_(3)x^(3))+sqrt(((log_(3)(3sqrt(x)))/(3)+(log_(x)(3sqrt(x)))/(3))*log_(3)x^(3))=2

x^(log_(sqrt(x))2x)=4

log_(4)(x^(2)-1)-log_(4)(x-1)^(2)=log_(4)sqrt((4-x)^(2))