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logx(6-5*x)/(4*x+5)>1 inequation

A inequation with variable

The solution

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log(x)*(6 - 5*x)    
---------------- > 1
    4*x + 5         
$$\frac{\left(6 - 5 x\right) \log{\left(x \right)}}{4 x + 5} > 1$$
((6 - 5*x)*log(x))/(4*x + 5) > 1
Solving inequality on a graph