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5.7 HW - Similarity and Congruence Transformations Identify each transformation from the original to the image, and tell whether the two figures are similar or congruent. If congruent describe them as a translations, reflection, or rotation. If similar be sure to say it is a dilation as well. 1. Original: A(−2, 2), B(3, 2), C(3, −2), D(−2, −2) Image: Aʹ(1, 2), Bʹ(6, 2), Cʹ(6, −2), Dʹ(1, −2)

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2. Original: A(−1, 3), B(−1, −3), C(−3, −2), D(−3, 2) Image: Aʹ(1, 3), Bʹ(1, −3), Cʹ(3, −2), Dʹ(3, 2)

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Name ________________________________________ Date ___________________ Class __________________

3. Original: A(−1, 3), B(−2, 1), C(−3, 2) Image: Aʹ(−2, 6), Bʹ(−4, 2), Cʹ(−6, 4)

___________________________________________________ 4. Original: A(1, 1), B(4, 0), C(4, −2), D(1, −2) Image: Aʹ(−1, −1), Bʹ(−4, 0), Cʹ(−4, 2), Dʹ(−1, 2)

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Name ________________________________________ Date ___________________ Class __________________

5. Original: A(−6, 0), B(−5, 2), C(−2, 1), D(−2, −1), E(−5, −2) Image: Aʹ(−5, 1), Bʹ(−4, 3), Cʹ(−1, 2), Dʹ(−1, 0), Eʹ(−4, −1)

___________________________________________________ 6. Original: A(−6, −6), B(4, 2), C(−2, 2) Image: Aʹ(−3, −3), Bʹ(2, 1), Cʹ(−1, 1)

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Name ________________________________________ Date ___________________ Class __________________

7. Original: A(−5, 4), B(−1, 3), C(−4, 1) Image: Aʹ(−5, −4), Bʹ(−1, −3), Cʹ(−4, −1)

___________________________________________________ 8. Original: A(1, 4), B(3, 6), C(5, 2), D(3, 0) Image: Aʹ(4, −1), Bʹ(6, −3), Cʹ(2, −5), Dʹ(0, −3)

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