Question

a quadrilateral with vertices g(-8,2), e(-5,3), o(3,0), and m(6,0) is rotated about the origin 270 degrees (counterclockwise). apply rotation mapping rules to find the image of m. (2 points) m ( 0, -6 ) 6 -6 0 -5 5 3 -3

Explanation:

Step1: Recall rotation rule

The rule for a 270 - degree counter - clockwise rotation about the origin is $(x,y)\to(y, - x)$.

Step2: Apply rule to point M

The coordinates of point M are $(6,0)$. Using the rotation rule, when $x = 6$ and $y = 0$, we get $(0,-6)$.

Answer:

The image of M is $(0,-6)$.