Answer:

And replacing we got:

And now we can use one of the points and we can find the intercept b like this:

And solving for b we got:

And the line would be:

Explanation:
For this case we have two points given :
(x1=6,y1=-6) and (x2=8,y2=8)
We can find the line equation given by:

The slope would be:

And replacing we got:

And now we can use one of the points and we can find the intercept b like this:

And solving for b we got:

And the line would be:
