Question

what is the sequence of transformations that maps △def to △def?
drag and drop the answers into the boxes to correctly complete the statement.
a sequence of transformations that maps △def to △def is a
followed by a

Explanation:

Step1: Analyze reflection

If we first reflect \(\triangle DEF\) across the \(y -\)axis, we can start to align the triangles.

Step2: Analyze translation

After reflection across the \(y -\)axis, we then translate the reflected triangle \(2\) units up to map \(\triangle DEF\) to \(\triangle D'E'F'\).

Answer:

A sequence of transformations that maps \(\triangle DEF\) to \(\triangle D'E'F'\) is a reflection across the \(y -\)axis followed by a translation \(2\) units up.