After applying the transformation
, the new coordinates of the points A, B, and C are A'(-2, 0), B'(0, 3), and C'(3, -4), respectively.
It seems like you're describing a transformation that involves adding a fixed value to the x-coordinate and subtracting a fixed value from the y-coordinate. The transformation you provided is
.
If you apply this transformation to the given points A(-8, 4), B(-6, 7), and C(-3, 0), you can find the new coordinates:
1. Point A:
The new coordinates are A'(-2, 0).
2. Point B:
The new coordinates are B'(0, 3).
3. Point C:

The new coordinates are C'(3, -4).
So, after applying the transformation
, the new coordinates of the points A, B, and C are A'(-2, 0), B'(0, 3), and C'(3, -4), respectively.
The probable question may be:
" If a point has coordinates (x, y), and it undergoes a transformation such that its new coordinates are (x + 6, y - 4), what are the new coordinates of that point after the transformation if the original coordinates of the point are:
A) (-8, 4)
B) (-6, 7)
C) (-3, 0)"