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​Translate 5 units right and 3 units up.
T'(-9, 1), V'(-8, 0), W'(-7, -2), X'(-10, -2)
T'(-1, 3), V'(0, 2), W'(1, 0), X'(-2, 0)
T'(1, -5), V'(2, -6), W'(3, -8), X'(0, -8)
T'(1, 1), V'(2, 0), W'(3, -2), X'(0, -2)
​Reflect over the y-axis.
G'(-2, -1), H'(-6, -3), J'(-5, -6), K'(-3, -5)
G'(-2, 1), H'(-6, 3), J'(-5, 6), K'(-3, 5)
G'(2, 1), H'(6, 3), J'(5, 6), K'(3, 5)
G'(2, -1), H'(6, -3), J'(5, -6), K'(3, -5)
Translate 5 units right and 3 units up.
Reflect over the y-axis.
Rotate 90° counterclockwise about the origin.
Describe the translation of the point to its image: (5, -9) → (-2, -2)
Which graph shows a triangle and its reflection image in the x-axis?
Given the transformation of ABCDE to its image A'B'C'D'E'. Which of the following rules expresses the transformation?
A regular pentagon has rotational symmetry. What is the minimum number of degrees a regular pentagon must be rotated about its center in order to prove this?
Triangle ABC has the following coordiantes: A (6, 2), B (6, -3), and C (3, -2). The triangle is reflected across the y-axis and then translated 3 units to the right to form triangle A"B"C". Which coordinate plane shows triangle A"B"C"?
Which transformations describe how ΔABC was transformed to create ΔA'B'C' in the picture below?
If A'B'C' is the image of ABC, under which transformation will the triangles not be congruent?
Which sequence of transformations maps ABCD onto A'B'C'D' and then maps A'B'C'D' onto A"B"C"D"?
In the diagram, congruent figures 1, 2, and 3 are drawn. Which sequence of transformations maps figure 1 onto figure 2 and then figure 2 onto figure 3?
Which regular polygon has a minimum rotation of 45° to carry the polygon onto itself?
A regular hexagon is rotated about its center. What is the minimum number of degrees in the rotation such that the hexagon will coincide with itself?Â
Triangle ABC and triangle DEF are graphed on the set of axes. Which sequence of transformations maps ΔABC onto ΔDEF?
Which rotation about its center will carry a regular decagon onto itself?
Shape P is translated to shape Q. Which statement describes the translation?
