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(0) R 3. In the diagram shown, RS = RT and RU bisects ZSRT . Fill in the missing reasons in the proof below in order to show that ZS = ZT 12 Statements Reasons (1) RS = RT (1) Given RU bisects SRT (2) mZ1 = m22 (3) RU = RU (3) (4) ASRU = ATRU 17 = S7 () COMMON CORE GEOMETRY, UNIT #3 – EUCLIDEAN TRIANGLE PROOF AND CONSTRUCTIONS-LESSON #4 EMATHINSTRUCTION, RED HOOK, NY 12571, © 2018

(0) R 3. In the diagram shown, RS = RT and RU bisects ZSRT . Fill in the missing reasons in the proof below in order to show that ZS = ZT 12 Statements Reasons (1) RS = RT (1) Given RU bisects SRT (2) mZ1 = m22 (3) RU = RU (3) (4) ASRU = ATRU 17 = S7 () COMMON CORE GEOMETRY, UNIT #3 – EUCLIDEAN TRIANGLE PROOF AND CONSTRUCTIONS-LESSON #4 EMATHINSTRUCTION, RED HOOK, NY 12571, © 2018

Elementary Geometry For College Students, 7e
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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R. 3. In the diagram shown, RS = RT and RU bisects SRT . Fill in the missing reasons in the proof below in order to show that ZS = ZT 12 Statements Reasons (1) RS = RT (1) Given RU bisects SRT S (2) mZ1 = mZ2 (3) RU = RU (4) ASRU = ATRU 17 = S7 () COMMON CORE GEOMETRY, UNIT #3 – EUCLIDEAN TRIANGLE PROOF AND CONSTRUCTIONS - LESSON #4 EMATHINSTRUCTION, RED HOOK, NY 12571, © 2018
Transcribed Image Text:R. 3. In the diagram shown, RS = RT and RU bisects SRT . Fill in the missing reasons in the proof below in order to show that ZS = ZT 12 Statements Reasons (1) RS = RT (1) Given RU bisects SRT S (2) mZ1 = mZ2 (3) RU = RU (4) ASRU = ATRU 17 = S7 () COMMON CORE GEOMETRY, UNIT #3 – EUCLIDEAN TRIANGLE PROOF AND CONSTRUCTIONS - LESSON #4 EMATHINSTRUCTION, RED HOOK, NY 12571, © 2018
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