Briella is trying to remember the formula for slope. Which of the following explanations of slope could help her figure out the formula?(1 point) Responses Slope is the ratio of rise over run. When given two points, you can determine the rise by finding the difference between the x-coordinates. You can determine the run by finding the difference between the y-coordinates. Slope is the ratio of rise over run. When given two points, you can determine the rise by finding the difference between the x-coordinates. You can determine the run by finding the difference between the y-coordinates. Slope is the ratio of run over rise. When given two points, you can determine the rise by finding the difference between the x-coordinates. You can determine the run by finding the difference between the y-coordinates. Slope is the ratio of run over rise. When given two points, you can determine the rise by finding the difference between the x-coordinates. You can determine the run by finding the difference between the y-coordinates. Slope is the ratio of rise over run. When given two points, you can determine the rise by finding the difference between the y-coordinates. You can determine the run by finding the difference between the x-coordinates. Slope is the ratio of rise over run. When given two points, you can determine the rise by finding the difference between the y-coordinates. You can determine the run by finding the difference between the x-coordinates. Slope is the ratio of run over rise. When given two points, you can determine the rise by finding the difference between the y-coordinates. You can determine the run by finding the difference between the x-coordinates.

Answer 1

The correct explanation of slope that would help Briella remember the formula is:

Slope is the ratio of rise over run. When given two points, you can determine the rise by finding the difference between the y-coordinates. You can determine the run by finding the difference between the x-coordinates.

This explanation accurately describes the formula for slope \( m \) as:

\[ m = \frac{\text{rise}}{\text{run}} = \frac{y_2 - y_1}{x_2 - x_1} \]

where \( (x_1, y_1) \) and \( (x_2, y_2) \) are two points on the line.