Solve 2ln|1-sqrt{x}|*sqrt{x}+frac{(1-sqrt{x})}{4}-(11sqrt{x})

$$2 \ln | 1 - \sqrt { x } | \cdot \sqrt { x } + \frac { ( 1 - \sqrt { x } ) } { 4 } - ( 11 \sqrt { x } )$$

Factor

$$\frac{8\ln(\sqrt{x}|-\sqrt{x}+1|)-45\sqrt{x}+1}{4}$$

Solution Steps

Factor out \frac{1}{4}.

$$\frac{8\log_{e}\left(|1-\sqrt{x}|\sqrt{x}\right)+1-\sqrt{x}-44\sqrt{x}}{4}$$

Evaluate

$$2\ln(\sqrt{x}|-\sqrt{x}+1|)-\frac{45\sqrt{x}}{4}+\frac{1}{4}$$