First, let's take a look at the point-slope form of a line:

Where:
• m, is the ,slope, of the line
,
• (Xo,Yo) ,is a point that belongs to the line
Now, let's calculate the slope of our line with the poins given:

Using this slope and point (5,-6), we'll get the equation of our line in the point-slope form.

The equation of the line is the following:
