Question

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which rigid transformations can you use to map figure e onto figure f? choose all that apply. translation reflection rotation

Explanation:

• Translation: A translation (sliding) can move figure \(E\) to the right (or left/up/down depending on coordinate - plane analysis) to map it onto figure \(F\) since translation is a rigid transformation that preserves shape and size.
• Reflection: A reflection (flipping) over an appropriate vertical line (if we consider the symmetry between the two rectangles in the coordinate - plane) can map figure \(E\) onto figure \(F\) as reflection is a rigid transformation.
• Rotation: Rotation (turning) of figure \(E\) by \(0^{\circ}\) (a rotation of \(0^{\circ}\) is equivalent to the identity transformation, which still satisfies the rigid - transformation property) can map it onto figure \(F\). In a more general sense, if we consider the orientation (the rectangles have the same orientation in terms of side - lengths and angles), and since rotation is a rigid transformation, it can be used.

Answer:

Translation, Reflection, Rotation