Part 1 out of 3 To prove the Inscribed Angle Theorem you need to prove three cases. In Case 1, the center of the circle Is on a side of the Inscribed angle. Fill in the blanks In the proof for Cas to show that m/DAB = -mDB. %3D Given: ZDAB is inscribed in circle C. Prove: m DAB = - mDB 2 Let m A =x°. Draw DC. ADAC is (select) So mZA m (select) v by the Isosceles Triangle Theorem. Then m (select) v = 2x° by the Exterior Angle Theorem, So, mDB = x° by the definition of the measure of an arc of a circle.

Part 1 out of 3 To prove the Inscribed Angle Theorem you need to prove three cases. In Case 1, the center of the circle Is on a side of the Inscribed angle. Fill in the blanks In the proof for Cas to show that m/DAB = -mDB. %3D Given: ZDAB is inscribed in circle C. Prove: m DAB = - mDB 2 Let m A =x°. Draw DC. ADAC is (select) So mZA m (select) v by the Isosceles Triangle Theorem. Then m (select) v = 2x° by the Exterior Angle Theorem, So, mDB = x° by the definition of the measure of an arc of a circle.

Mathematics For Machine Technology

8th Edition

ISBN:9781337798310

Author:Peterson, John.

Publisher:Peterson, John.

Chapter86: Bcd (binary Coded Decimal) Numeration Systems

Section: Chapter Questions

Problem 5A

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