" 22."quad log_(1/4)((35-x^(2))/(x))>=-(1)/(2)

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log_(1/4)((35-x^2)/x)geq-1/2

log_(x^(2))((4x-5)/(|x-2|))>=-(1)/(2)

log(x+1)^(x^(2))=4log(x+1)

log_(2)(x^(2)-1)=log_((1)/(2))(x-1)

Solve the in equality log_((1)/(4))(2-x)>log_((1)/(4))((2)/(x+1))

Solve the equation log_(4)(2x^(2)+x+1)-log_(2)(2x-1)=1

The possible value of x satisfying the equation log_(2)(x^(2)-x)log_(2)((x-1)/(x))+(log_(2)x)^(2)=4 is

log_(2)(2x^(2))*log_(2)(16x)=(9)/(2)log22x

Solve the in equality log_(1/4) (2-x)>log_(1/4) (2/(x+1)) .

Solve for x:(log)_(4)(x^(2)-1)-(log)_(4)(x-1)^(2)=(log)_(4)sqrt((4-x)^(2))