McGrawHillEducationD Mod Rev 2 (1-3, 6-9, 12,13,15,16)Question 14 of 16 V<>口Question 14Use the given information to complete the proof of the following theorem.If two angles of a triangle are congruent, then the sides opposite those angles are congruent. (So thGiven: I 2USend To ProofSR bisects LTSUSend To ProofProve. ST 2 SUSend To ProofStatementReason1 T2 2UGiven2 sa bisects TSUGiven3ST SUReason?ValidateO isNext QuestionCheck Answer02021 McGawHE Eoucation All Rights ReservedPivecy and Cookies | Terms of Lise | Minimum Requre

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Question 14 Use the given information to complete the proof of the following theorem. If two angles of a triangle are congruent, then the sides opposite those angles are congruent. Given: Ia U Send To Proof SR bisects TSU Send To Proof Prove. ST 2 SU Send To Proof Statement Reason 1 T2 2U Given 2 SA bisects TSU Given 3 ST 2 SU Reason? Validate

Question 14 Use the given information to complete the proof of the following theorem. If two angles of a triangle are congruent, then the sides opposite those angles are congruent. Given: Ia U Send To Proof SR bisects TSU Send To Proof Prove. ST 2 SU Send To Proof Statement Reason 1 T2 2U Given 2 SA bisects TSU Given 3 ST 2 SU Reason? Validate

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 1CT

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B D. In the figure shown, AC || ED and point B lies on line segment AC. Which of the following would be a step in proving that the sum of the interior angles in A BDE is 180° ? O LI 23 because vertical angles are congruent. O mLE+ mZ2+ mZD = 180° by substitution. O LDE LE because base angles of isosceles triangles are congruent. O 23 LE because alternate interior angles are congruent when two parallel lines are cut by a transversal. on 7 of 60
Use the given information to prove that AABC AADC. Given: ZACBİis a right angle ZACDİS a right angle ZBAC ZDAC Prove: AABC AADC Statement Reason 1 ZACB is a right angle Given 2 ZACD is a right angle Given ZACB 2 2|| All right angles are e 4 ZBAC ZDAC Reason ? AC AC Reason ? 6. AABC AADC Reason ?
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Mr. Williams had this proof on the board. Which definition or theorem justifies step 2, zADC and zABC are both right angles? Given: Circle A with tangents BC and DC Prove: Arc BE - Arc DE A Statements 1. Circle A with tangents BC and DC 2. ADC and ABC are both right, Reasons 1. 2. angles 3. AD = AB 3. 4. AC AC 4. 5. AABC = AADC - ΔADC 5. 6. DAC = BAC 6. 7. Arc BE = Arc DE 7. О СРСТС O Reflexive property
Statement and reason number one.
please help