Sum of integers satisfying `sqrt((log)_2x-1)-1/2(log)_2(x^3)+2>0` is......

Number of integers satisfying the inequality (log)_(1/2)|x-3|>-1 is.....

The number of positive integers satisfying x+(log)_(10)(2^x+1)=x(log)_(10)5+(log)_(10)6 is...........

The number of integers satisfying log_((1)/(x))((2(x-2))/((x+1)(x-5)))ge 1 is

Number of integers lt=10 satisfying the inequality 2(log)_(1/2)(x-1)lt=1/3-1/((log)_(x^2-x)8) is............

Solve (log)_2(3x-2)=(log)_(1/2)x

The least integer greater than (log)_2(15)* (log)_(1/6)2 * (log)_3 1/6 is ................

Solve: (log)_(x+1/x)(log_2(x-1)/(x+2))>0

The number of integers satisfying the inequality log_(sqrt(0.9))log_(5)(sqrt(x^(2)+5+x))gt 0 is

Solve the inequality sqrt((log)_2((2x-3)/(x-1)))<1

Solve : (log)_2(x-1)/(x-2)>0