describe the rotation that maps figure A to figure B.

Answer:
D) 180º clockwise around the origin
Step-by-step explanation:
1) Considering the origin the point (0,0). When we rotate around the origin clockwise, the coordinates become negative we map the rotation according to this rule for each point:
[tex](-x,-y)[/tex]
2) This explains why:
[tex]A(0,2), B(8,3), C(6,6)\\A'(0,-2), B(-8,-3), C'(-6,-6)[/tex]
And this makes the [tex]\bigtriangleup A'B'C'[/tex] lies on quadrant III
Then D) 180º clockwise around the origin