II. Direction: Solve the given problem using two-column proof.Given:In circle O, AB BCProve: AAOB = ACOBProof:Statements1. In circle O, AB BC2. OA = OC3. OB OB4. A40B 2 ACOBReasons16.17.18.19.

Answered: Image /qna-images/answer/7f693812-c3f0-4a9c-a68d-601d7a7c8b6c.jpg

Answered: II. Direction: Solve the given problem…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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22. Using the information given, what would be reasons 2, 5, and 7 in the following two-column proof? Use the bank of reasons provided below. Given: QUAD is inscribed in circle S. Prove: mzQ + mLA = 180° Statements Reasons 1. QUAD is inscribed in circle S. 1. 2. MDQU = 2 · mLA 2. 3. MDAU = 2 · m2Q 3. 4. MDQU + MDAU = 360° 4. 5. 2 mLA + MDAU = 360° 5. 6. 2 mLA + 2 · mzQ = 360° 6. 7. 2(mLA + mQ) = 360° 7. 8. mzQ + mzA = 180° 8. Bank of Reasons: Substitution Division Property of Equality Distributive Property Given Definition of a circle and Angle Addition Postulate Definition of Inscribed Angles
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II. Direction: Solve the given problem using two-column proof. Given: In circle O, AB BC Prove: AAOB = ACOB Proof: Statements 1. In circle O, AB= BC 2. OA = OC 3. OB OB 4. AAOB = ACOB Reasons 16. 17. 18. 19.