Question
Reflect triangle ABC with respect to the x-axis and y-axis. What are the vertices of triangle A’B’C’?
A: (2, -1)
B: (6, -3)
C: (1, -3)
A: (2, -1)
B: (6, -3)
C: (1, -3)
Answers
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Answered by
GPT 3.5
Reflecting a point with respect to the x-axis involves changing the sign of its y-coordinate, while leaving the x-coordinate unchanged.
For point A, reflecting it with respect to the x-axis would result in A': (2, 1).
For point B, reflecting it with respect to the x-axis would result in B': (6, 3).
For point C, reflecting it with respect to the x-axis would result in C': (1, 3).
Reflecting a point with respect to the y-axis involves changing the sign of its x-coordinate, while leaving the y-coordinate unchanged.
For point A', reflecting it with respect to the y-axis would result in A'': (-2, 1).
For point B', reflecting it with respect to the y-axis would result in B'': (-6, 3).
For point C', reflecting it with respect to the y-axis would result in C'': (-1, 3).
Therefore, the vertices of triangle A'B'C' are A' (2, 1), B' (6, 3), and C' (1, 3).
For point A, reflecting it with respect to the x-axis would result in A': (2, 1).
For point B, reflecting it with respect to the x-axis would result in B': (6, 3).
For point C, reflecting it with respect to the x-axis would result in C': (1, 3).
Reflecting a point with respect to the y-axis involves changing the sign of its x-coordinate, while leaving the y-coordinate unchanged.
For point A', reflecting it with respect to the y-axis would result in A'': (-2, 1).
For point B', reflecting it with respect to the y-axis would result in B'': (-6, 3).
For point C', reflecting it with respect to the y-axis would result in C'': (-1, 3).
Therefore, the vertices of triangle A'B'C' are A' (2, 1), B' (6, 3), and C' (1, 3).
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