Draw a rotation of the parallelogram 90° counterclockwise about the origin.

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CramX · Accepted Answer

Step 1: I'll solve this step-by-step while carefully following the LaTeX formatting guidelines:. Step 2: : Understand the Rotation. - A 90° counterclockwise rotation about the origin means each point (x, y) will transform to (-y, x) - This rotation preserves the shape and size of the original parallelogram Step 3: : Identify Original Coordinates. The original parallelogram has vertices at: Step 4: : Apply Rotation Transformation. Applying the 90° counterclockwise rotation: Step 5: : Verify Transformation. - The rotated shape maintains the same dimensions - The orientation has changed by 90° counterclockwise Final Answer: The rotated parallelogram has vertices at $A'(0, 0), B'(0, 3), C'(-2, 4), D'(-2, 1)$.

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QuestionAnatomy and Physiology

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Step 1:
I'll solve this step-by-step while carefully following the LaTeX formatting guidelines:

Step 2:
: Understand the Rotation

Step 3:
: Identify Original Coordinates

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