Exam 13: Congruence and Similarity With Transformations

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Find the coordinates of the image for the given point under the translation defined by (x,y)(x+4,y2) (x, y) \rightarrow(x+4, y-2) -(4, 0)

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Solve the problem. -Find the image of the given figure under the reflection that sends P to P'. Solve the problem. -Find the image of the given figure under the reflection that sends P to P'.

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For the given point, find the coordinates of the image point under a half-turn about the origin. -(0, 2)

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Solve the problem. -Find the image of the given figure under a 90° clockwise rotation about P. Solve the problem. -Find the image of the given figure under a 90° clockwise rotation about P.

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Solve the problem. -Find the equation of the line through (1,0)( 1,0 ) and perpendicular to y=9y = 9 .

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Solve the problem. -Find the equation of the line through (1,0)( 1,0 ) and perpendicular to y=5x+3y = 5 x + 3 .

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Solve the problem. -If the given figure goes through the reflection that sends P to P', followed by the reflection of the resulting figure that sends P' to P'', find the final image. Solve the problem. -If the given figure goes through the reflection that sends P to P', followed by the reflection of the resulting figure that sends P' to P'', find the final image.

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For the given point, find the coordinates of the image point under a half-turn about the origin. -( -2, -3)

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Find the coordinates of the image for the given point under the translation defined by (x,y)(x+4,y2) (x, y) \rightarrow(x+4, y-2) -(2, 4)

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Solve the problem. -Find the image of the given figure under the translation that takes P to P'. Solve the problem. -Find the image of the given figure under the translation that takes P to P'.

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Solve the problem. -Find the image of the given figure under a reflection across the mirror line m. Solve the problem. -Find the image of the given figure under a reflection across the mirror line m.

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For the given point, find the coordinates of the image point under a half-turn about the origin. -(2, 3)

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Solve the problem. -Find the image of the given figure under the reflection that sends P to P'. Solve the problem. -Find the image of the given figure under the reflection that sends P to P'.

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Solve the problem. -Find the equation of the line through (1,0)( 1,0 ) and perpendicular to y=x+7y = - x + 7 .

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Solve the problem. -Find the image of the given figure under the translation that takes P to P'. Solve the problem. -Find the image of the given figure under the translation that takes P to P'.

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For the given point, find the coordinates of the image point under a half-turn about the origin. -( -2, 3)

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