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Answered

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The vertices of △ABC are (1, 2), (3, 2), and (2, 7), respectively. A sequence of transformations maps △ABC to △DEF. The vertices of △DEF are (4, −4), (6, −4), and (5, 1), respectively.
Is the sequence of transformations mapping △ABC to △DEF an isometry?


Yes. The sequence of transformations is an isometry because it contains only non-rigid transformations.

Yes. The sequence of transformations is an isometry because it contains only rigid transformations.

No. The sequence of transformations is an isometry because it contains only non-rigid transformations.

No. The sequence of transformations is an isometry because it contains only rigid transformations.

Sagot :

Answer:

Yes. The sequence of transformations is an isometry because it contains only rigid transformations.

Step-by-step explanation:

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