Answer:
B. (6, 4)
Explanation:
The slope-point form of an equation of a line:

m - slope
(x₁, y₁) - point on a line
We have the equation:

hence

Check other points:
Substitute the coordinates of the points into the equation and check the equality:
A. (-6, -4)
-4 - 4 = -2(-6 - 6)
-8 = 24 FALSE
C. (-4, -6)
-6 - 4 = -2(-4 - 6)
-10 = 20 FALSE
D. (4, 6)
6 - 4 = -2(4 - 6)
2 = 4 FALSE