The mapping of DEFG to D’E’F’G’ is shown. Which statements are true regarding the transformation? Check all that apply

EF corresponds to E'F'.

∠EDG Is-congruent-to ∠E'D'G'

∠DEF Is-congruent-to ∠D'E'F'

The transformation is a rigid transformation.

Step-by-step explanation:

Which statements are true regarding the transformation? Check all that apply.

EF corresponds to E'F'.

FG corresponds to G'D'.

∠EDG Is-congruent-to ∠E'D'G'

∠DEF Is-congruent-to ∠D'E'F'

The transformation is not isometric.

The transformation is a rigid transformation.

Transformation is the moving of the location of a point from one place to another. If an object is transformed, all the points of the object are also transformed. There are four types of transformation: reflection, dilation, rotation and translation.

Points  DEFG is mapped to D’E’F’G, The corresponding lengths and angles of the parallelogram still remains the same, Therefore the following applies:

EF corresponds to E'F'.

∠EDG Is-congruent-to ∠E'D'G'

∠DEF Is-congruent-to ∠D'E'F'

FG does not corresponds to G'D' because their lengths are not corresponding but are adjacent.

The transformation is a rigid transformation. A rigid transformation (isometric) preserves the length of the object.