Answer:
a. Slope = -4/3
b. y-intercept = -5
c. Equation: y = -4/3x -5
Step-by-step explanation:
a.
First, we find the slope of the line connecting the two points

b.
We know that the slope-intercept of a line is

where m is the slope and b is the y-intercept.
Since m = -4/3, we have

from (-3, -1) we know that when y = -1, x = -3 and so putting these values in the abvoe equation gives


subtracting 4 form both sides gives

Hence the y-intercept is -5.
c.
The equation of the line is (with m = -4/3 and b = -5)

which is our answer!