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log(2)((x-4)/(2x+5))<1...

log_(2)((x-4)/(2x+5))<1

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log_(2)(x^(2)-4x+5)=(x-2)

The roots of the equation log_(2)(x^(2)-4x+5)=(x-2) are

(log_(2)x)^(4)-(log_((1)/(2))((x^(5))/(4)))^(2)-20log_(2)x+148<0

(log_(2)x)^(4)-(log_((1)/(2))((x^(5))/(4)))^(2)-20log_(2)x+148<0

Find the number of positive integers not satisfying the inequality log_(2)(4^(x)-2.2^(x)+17)>5

solve the equation x^((3)/(4)(log_(2)x)^(2)+log_(2)x-(5)/(4))=sqrt(2)

The equation x^(3/4(log_(2)x)^(2)+log_(2)x-5/4)=sqrt(2) has

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

If log_(175)5x=log_(343)7x , then the value of log_(42)(x^(4)-2x^(2)+7) is