# A Line Contains Points M(1, 3) and N(5, 0). What is the Slope of Mn?

In geometry, it is important to understand the concept of slope. Slope is the measure of how steep a line is. It is calculated by finding the change in the y-coordinate value divided by the change in the x-coordinate value. In this article, we will discuss how to calculate the slope of line MN, which contains points M (1, 3) and N (5, 0).

## Calculating the Slope of Line MN

The first step to calculate the slope of line MN is to find the change in the y-coordinate value. This is done by subtracting the y-coordinate of point M (3) from the y-coordinate of point N (0). This gives us a difference of -3.

The second step is to find the change in the x-coordinate value. This is done by subtracting the x-coordinate of point M (1) from the x-coordinate of point N (5). This gives us a difference of 4.

## Finding the Slope of Line MN

The last step is to divide the change in the y-coordinate value by the change in the x-coordinate value. This gives us a slope of -3/4. Therefore, the slope of line MN is -3/4.

In conclusion, calculating the slope of line MN is a simple process that requires the calculation of the change in the y-coordinate and x-coordinate values and dividing the results. Once this is done, the slope of line MN can easily be determined.