When a triangle rotated 180 degree counterclockwise, the new coordinates of the triangle would be (3,-1) (-2,-4) and (-5,3)
We know that if we rotate a point P(x, y) with 180 degrees counterclockwise about the origin then the translated point would be P'(-x,-y).
A given triangle having vertice at (-3,1) (2,4) and (5,-3) is rotated 180 degree counterclockwise.
We need to find the coordinates of the rotated triangle.
(-3,1) -> (3, -1)
(2,4) -> (-2, -4)
and (5,-3) -> (-5, 3)
Therefore, after rotation the triangle would have coordinates (3,-1) (-2,-4) and (-5,3)
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