The slope between the points (10, -1) and (-8, 6) is 
<u>Solution:</u>
Given, two points are (10, -1) and (-8, 6)
We have to find the slope of a line that, passes through the above given two points.
Now, we know that, slope of a line that passes through the points 



Hence, the slope of a line that passes through the given two points is 