Quadrilaterals PQRS and P' * Q' * R * S' are shown below. P Q S S R Q' Which series of transformations can be used to show that PQRS is similar to P' * Q' * R * S' ? A. a 90° clockwise rotation about R followed by a dilation through R by scale factor (P' * Q')/(PQ) B. a reflection across a vertical line passing through R followed by a dilation through R by a scale factor of (rQ)/(P' * Q') C. a reflection across a vertical line passing through R followed by a dilation through R by a scale factor of (P' * Q)/(PQ) D. a 90° clockwise rotation about R followed by a dilation through R by scale factor (PQ)/(P' * Q') I think it’s a 90-degree clockwise rotation about R followed by a dilation with scale factor PQ/P’Q
Yes, you are correct. The series of transformations that can be used to show that PQRS is similar to P' * Q' * R * S' is a 90° clockwise rotation about R followed by a dilation through R by a scale factor (PQ)/(P' * Q').
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