Mitchell Johnston
06/10/2023 · Elementary School

What are the coordinates of the endpoints of segment \( M^{\prime} N^{\prime} \) ? \( M^{\prime}(-6,9) \) and \( N^{\prime}(4,9) \) \( M^{\prime}(-6,9) \) and \( N^{\prime}(3,9) \) \( M^{\prime}(-2,3) \) and \( N^{\prime}(7,9) \) \( M^{\prime}(-2,3) \) and \( N^{\prime}(1,3) \)

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To determine the coordinates of the endpoints of segment \( M^{\prime} N^{\prime} \), we need to look for a pair of points that have the same y-coordinate, as a segment on a graph is a straight line that does not rise or fall. Let's examine each pair of points: 1. \( M^{\prime}(-6,9) \) and \( N^{\prime}(4,9) \) - Both points have the same y-coordinate, which is 9. 2. \( M^{\prime}(-6,9) \) and \( N^{\prime}(3,9) \) - Both points have the same y-coordinate, which is 9. 3. \( M^{\prime}(-2,3) \) and \( N^{\prime}(7,9) \) - The y-coordinates are different (3 and 9), so these points do not define a segment with a constant y-coordinate. 4. \( M^{\prime}(-2,3) \) and \( N^{\prime}(1,3) \) - Both points have the same y-coordinate, which is 3. Since we are looking for a segment with a constant y-coordinate, the correct answer is either the first or the fourth pair of points. However, the first pair of points, \( M^{\prime}(-6,9) \) and \( N^{\prime}(4,9) \), is the one that matches the given coordinates in the problem statement. Therefore, the coordinates of the endpoints of segment \( M^{\prime} N^{\prime} \) are: \( M^{\prime}(-6,9) \) and \( N^{\prime}(4,9) \)

Quick Answer

\( M^{\prime}(-6,9) \) and \( N^{\prime}(4,9) \)
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