A composition of transformations maps pre-image EFGH to final image E″⁢F″⁢G″⁢H″.The first transformation for this composition is [________], and the second transformation is a reflection across line 𝑐.

Which type of transformation is a mirror image of the original image? Write translation, rotation, reflection, or dilation in the space provided.

Which of the following transformations produces an image that has the same orientation (faces the same way) as the pre-image?Group of answer choicesRotation and TranslationScratchRotation and ReflectionScratchReflection onlyScratchTranslation onlyScratch

Every point on a reflected figure is the same____________ from the line of reflection as itsoriginal point

Which of the following transformations will result in an image that maps onto itself?A.Rotate 360 degrees about the origin.B.Rotate 270 degrees counterclockwise about the origin, and the reflect it across the x-axis.C.Reflect across the y-axis, and then reflect across the x-axis.D.Rotate 90 degrees counterclockwise about the origin, and then rotate 180 degrees.

Match the correct statement.The composition of two reflections over parallel lines separated by x units is equivalent to a translation of 2x units.Answer 1 Question 7A composition of two reflections over lines that intersect at x° is the same as a rotation of 2x°. The center of rotation is the point of intersection of the two lines of reflection.Answer 2 Question 7If you combine two reflections along each axis, the final image is a 180° rotation around the origin of the original.Answer 3 Question 7