Question

original point rotation about the origin 90° clockwise reflection across the x - axis translation 4 units to the right (9, 5) (5, - 9) 9, - 5 (-3, 3) (3, 3) - 3, - 3 (-2, -4) (-4, 2) - 2, 4 (x, y) (y, - x) (y, x)

Explanation:

Step1: Recall translation rule

For a translation 4 units to the right, we add 4 to the x - coordinate of a point.

Step2: Apply to (9, 5)

The new point is \((9 + 4,5)=(13,5)\).

Step3: Apply to (-3, 3)

The new point is \((-3 + 4,3)=(1,3)\).

Step4: Apply to (-2, -4)

The new point is \((-2+4,-4)=(2,-4)\).

Step5: Apply to (x, y)

The new point is \((x + 4,y)\).

Answer:

Original Point	Rotation About the Origin 90° Clockwise	Reflection Across the X - AXIS	Translation 4 Units to the Right
(-3, 3)	(3, 3)	(-3, -3)	(1, 3)
(-2, -4)	(-4, 2)	(-2, 4)	(2, -4)
(x, y)	(y, -x)	(x, -y)	(x + 4,y)