# The coordinates of a polygon are (2, 3), (4,7), (8,5), and (7,2). If the polygon rotates 90° clockwise about the origin, in which quadrant will the transformation lie? What are the new coordinates?

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A) Quad II; (-2, 3), (-4,7), (-8,5), and (-7,2)

B) Quad IV; (3, -2), (7, -4), (5, -8), and (2, -7)

C) Quad III; (-2, -3), (-4,-7), (-8,-5), and (-7,-2)

D) Quad III: (-3, -2), (-7,-4)), (-5, -8), and (2, -7)

A) Quad II; (-2, 3), (-4,7), (-8,5), and (-7,2)

B) Quad IV; (3, -2), (7, -4), (5, -8), and (2, -7)

C) Quad III; (-2, -3), (-4,-7), (-8,-5), and (-7,-2)

D) Quad III: (-3, -2), (-7,-4)), (-5, -8), and (2, -7)

##### 1 Answer

Mar 29, 2018

B) All the four points and the polygon lie in the IV Quadrant

and the coordinates are

#### Explanation:

Given coordinates :

Presently, the polygon lies in the I Quadrant.

All the four points are rotated about the origin by

C (8, 5) -> C' (5, -8)#

All the four points and the polygon lie in the IV Quadrant

and the coordinates are