QuestionWhich equation correctly solves for $x$ in $-g x+p=r$? A. $x=\frac{p+r}{-9}$ B. $x=\frac{p-r}{q}$ C. $x=\frac{r-p}{-g}$ D. $x=\frac{p+r}{g}$

Studdy Solution
Now, we compare the derived equation with the options given.
Option A $x=\frac{p+r}{-9}$, this is not correct as the denominator should be $g$ and the numerator should be $p - r$.
Option B $x=\frac{p-r}{q}$, this is not correct as the denominator should be $g$.
Option C $x=\frac{r-p}{-g}$, this is not correct as the numerator should be $p - r$.
Option D $x=\frac{p+r}{g}$, this is not correct as the numerator should be $p - r$.
None of the options match the derived equation.