4.14 Similar Triangles Exercises 4.14 1.)P is any point in arc APB and C is the midpoint of arc ACB. If chord AB cuts chord CP at E, prove that AAPC ~ AEÁC. "Exercise 4.14 #10: If the hypotenuse and a leg of one right triangle are proportional to the hypotenuse and a leg of another, then the two triangles are similar. A4 c' a' T' c' - Given: b b' - Prove: AT ~ AT' Statements Reasons Statements Reasons 1. (see above) 1. Given a2 is b2 5. Subtraction a'2 %| b'2 Transformation 2. If 4 quantities are in proportion, then like powers are in proportion. c2 c'2 a2 b2 6. Alternation %3D b2 b'2 b'2 Transformation 3. c2 = a2 + b2; c'2 = a'2 + b'2 7. If 4 quantitie proportion, the are in proportic b. 3. Pythagorean Theorem b' a' a?+b2 4. b2 a'2+b'2 %3D b'2 4. Substitution (step 3 -> 2) 9. AT ~ AT' 9. 1.1. 6. 7. 2.

4.14 Similar Triangles Exercises 4.14 1.)P is any point in arc APB and C is the midpoint of arc ACB. If chord AB cuts chord CP at E, prove that AAPC ~ AEÁC. "Exercise 4.14 #10: If the hypotenuse and a leg of one right triangle are proportional to the hypotenuse and a leg of another, then the two triangles are similar. A4 c' a' T' c' - Given: b b' - Prove: AT ~ AT' Statements Reasons Statements Reasons 1. (see above) 1. Given a2 is b2 5. Subtraction a'2 %| b'2 Transformation 2. If 4 quantities are in proportion, then like powers are in proportion. c2 c'2 a2 b2 6. Alternation %3D b2 b'2 b'2 Transformation 3. c2 = a2 + b2; c'2 = a'2 + b'2 7. If 4 quantitie proportion, the are in proportic b. 3. Pythagorean Theorem b' a' a?+b2 4. b2 a'2+b'2 %3D b'2 4. Substitution (step 3 -> 2) 9. AT ~ AT' 9. 1.1. 6. 7. 2.

Name: Please answer in a two-column proof.The question is in the picture. Al
Uploaded: 2024-03-20T06:38:44.000Z
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Description: Please answer in a two-column proof.The question is in the picture. Also, there is an example of how it should look like/how it should be done in the second picture. (Note: THERE SHOULD BE *ONLY* ONE GIVEN (statement)) 4.14 Similar TrianglesExercises