The correct answer is B)x = [tex] \frac{y - p + mq}{m} [/tex].
In order to find this, we need for follow the order of operations.
y - p = m(x - q) ----> Divide both sides by m
[tex] \frac{y - p}{m} [/tex] = x - q ----> add q to both sides
[tex] \frac{y - p}{m} + q [/tex] = x ---> now we need to give it a common denominator. Multiply the q term by m/m
[tex] \frac{y - p + mq}{m} [/tex] = x
This is our final answer.
