can anyone tell me how the following factoring ends in $\ln x - \frac{ln 2}{2}$
Original
$\frac{\ln x}{\ln 2} - \frac{\ln 2}{ln 2}$
Work shown from Professor
$\frac{1}{ln 2} (\ln x - \frac{ln 2}{2})$
can anyone tell me how the following factoring ends in $\ln x - \frac{ln 2}{2}$
Original
$\frac{\ln x}{\ln 2} - \frac{\ln 2}{ln 2}$
Work shown from Professor
$\frac{1}{ln 2} (\ln x - \frac{ln 2}{2})$
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It's not. Clearly, the original evaluated at $x=0$ is $-1$ while your professor's factored form evaluated at $x=0$ is $-\frac{1}{2}$