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harley graphs a polygon that is located entirely inside quadrant i. he …

Question

harley graphs a polygon that is located entirely inside quadrant i. he rotates the figure clockwise 90° about the origin and then reflects the rotated figure over the x - axis. he translates the resulting figure 3 units to the left and 3 units up. which best describes the location of the final image? quadrant i quadrant ii above the x - axis left of the y - axis

Explanation:

Step1: Analyze the rotation

When a figure in quadrant I is rotated clockwise 90° about the origin, it moves to quadrant IV.

Step2: Analyze the reflection

Reflecting a figure in quadrant IV over the x - axis moves it to quadrant I.

Step3: Analyze the translation

Translating a figure 3 units to the left and 3 units up from quadrant I: moving 3 units left may still keep it in quadrant I (if the x - coordinate after translation is non - negative) or move it to quadrant II (if x - coordinate is negative), but moving 3 units up keeps it above the x - axis.

Answer:

above the x - axis