The points that are also on the line are (0,2), (8,-4) (16,-10) and (-12,11)
Hwo to determine the points that are also on the line
From the question, we have the following parameters that can be used in our computation:
Points = (-8, 8) and (12, -7)
The slope of the above points is represented as
Slope, m = (-7 - 8)/(12 + 8)
Evaluate
m = -0.75
A linear equation is represented as
y = mx + c
So, we have
y = -0.75x + c
Using the points, we have
-0.75 * -8 + c = 8
6 + c = 8
Evaluate
c = 2
So, we have
y = -0.75x + 2
Testing the points, we have
y = -0.75 * -16 + 2 = 14
y = -0.75 * 0 + 2 = 2
y = -0.75 * 4 + 2 = -1
y = -0.75 * 8 + 2 = -4
y = -0.75 * 16 + 2 = -10
y = -0.75 * -12 + 2 = 11
Hence, the points are (0,2), (8,-4) (16,-10) and (-12,11)
Question
A line passes through the points (-8,8) and (12,-7). Which points lie on the same line? Select all that apply. (-16,16) (0,2) (4,5) (8,-4) (16,-10) (-12,11)