log_((x+6)/(3))(log_(2)(x-1)/(x+2))>0

log_((pi+6)/(3))(log_(2)[(x-1)/(x+2)])>0

log_(7)((2x-6)/(2x-1))>0

log_(2)(x+1)-log_(2)(3x-1)=2

log_(2)log_(3)log_(4)(x-1)>0

If log_(2)6+(1)/(2x)=log_(2)(2^((1)/(x))+8) , that the values of x are

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

Prove that (2^(log_(2)(1)/(4)x)-3^(log_(27)(x^(2)+1)^(3))-2x>)/(7_(-x-1)^(4log_(49)x))0

(log_(2)x)^(2)+4(log_(2)x)-1=0

Consider the inequalities log_(5)(x-3)+(1)/(2)log_(5)3<(1)/(2)log_(5)(2x^(2)-6x+7) and log_(3)x+log_(sqrt(3))x+log_((1)/(3))x<6

The domain of definition of f(x)=log_(0.5){-log_(2)((3x-1)/(3x+2))} , is