AIR MATH

Math Question

11. Point \( S \) is reflected about the \( x \)-axis in the coordinate plane and then rotated \( 90^{\circ} \) counterclockwise about the origin to create Point \( S^{\prime} \). Which relationship between \( S^{\prime} \) and \( S \) must be true? A. \( S^{\prime} \) is the same point as \( S \). B. \( S^{\prime} \) is \( S \) reflected about the \( y \)-axis. C. \( S^{\prime} \) is \( S \) reflected about the line \( y=-x \). D. \( S^{\prime} \) is the result of switching coordinates of \( S \).

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