Question

tell whether the transformation appears to be a rigid transformation?
does the transformation appear to be a rigid transformation?
a. yes, because the angle measures and the distances between the vertices are the same as the corresponding angle measures and distances of the preimage
b. no, because the angle measures and/or the distances between the vertices are not the same as the corresponding angle measures and/or distances of the preimage
c. yes, because the angle measures and/or the distances between the vertices are not the same as the corresponding angle measures and/or distances of the preimage
d. no, because the angle measures and the distances between the vertices are the same as the corresponding angle measures and distances of the preimage

Explanation:

A rigid transformation preserves shape and size, meaning corresponding angle measures and side lengths (distances between vertices) remain unchanged. The image appears smaller than the preimage, so distances (side lengths) are not the same, violating the property of rigid transformations. Thus, it is not a rigid transformation.

Answer:

B. No, because the angle measures and/or the distances between the vertices are not the same as the corresponding angle measures and/or distances of the preimage