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Compositions Quiz
Which rule describes the composition of transformations that maps JKL to J"K"L"?
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b. T -6, 1 ° r x-axis (x, y)
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d. T -2,0 °R 0, 90° (x, y)
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d. R B', 270° • rm
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c. T 6, -5° r y-axis (x, y)
The rule T 5, -0.5 • RO, 180° (x, y) is applied to FGH to produce F"G"H".What are the coordinates of vertex F" of F"G"H"?
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a. (4, -1.5)
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b. T -6, 1 ° r x-axis (x, y)
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a. 1
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b. rl • R Q, 180°
Which rule describes the composition of transformations that maps figure PQRS to figure P"Q"R"S"?
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b. T -6, 1 ° r x-axis (x, y)
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b. rl • R Q, 180°
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d. T -2,0 °R 0, 90° (x, y)
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d. R B', 270° • rm
Triangle JKL is transformed using the tule R 0,90° • r y = -x (x, y). Point K of the pre-image is at (4, 7).What are the coordinates of point K'' on the final image?
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c. a 270° rotation about point B'
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d. (-2, 1)
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d. (3, 8)
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c. (4, -7)
Which composition of transformation maps figure EFGH to figure E"F"G"H"?
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c. a 270° rotation about point B'
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b. a reflection across line m
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a. a reflection across line k followed by a translation down
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c. (4, -7)
The rule r y = x • T4, 0 (x, y) is applied to trapezoid ABCD to produce the final image A"B"C"D".Which ordered pairs name the coordinates of vertices of the pre-image, trapezoid ABCD? Check all that apply.
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b. T -6, 1 ° r x-axis (x, y)
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a. (4, -1.5)
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(-1, 0)(-1, 5)(1, -1)(1, -4)
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c. T 6, -5° r y-axis (x, y)
Which rule describes the composition of transformations that maps ABC to A"B"C"?
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c. T 6, -5° r y-axis (x, y)
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d. T -2,0 °R 0, 90° (x, y)
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b. rl • R Q, 180°
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d. R B', 270° • rm
The rule r y-axis • RO, 90° (x, y).Which triangle shows the final image?
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a. (4, -1.5)
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a. 1
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d. R B', 270° • rm
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b. rl • R Q, 180°
What is the final transformation in the composition of transformations that maps pre-image ABCD to image A"B"C"D"?
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c. (4, -7)
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a. a reflection across line k followed by a translation down
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b. a reflection across line m
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c. a 270° rotation about point B'
Which rule describes the composition of transformations that maps BCD to B"C"D"?
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c. T 6, -5° r y-axis (x, y)
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b. T -6, 1 ° r x-axis (x, y)
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d. R B', 270° • rm
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d. T -2,0 °R 0, 90° (x, y)
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