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Properties of 26. Given: Q is the midpoint of PR R is the midpoint of QS Prove: PQ==QS Statements 1. Q is the midpoint of PR 2. R is the midpoint of QS 3. PQ = QR; QR = RS 4. PQ = RS 5. PQ+PQ = PQ + RS 6. 2PQ = PQ+ RS 7. 2PQ = QR + RS 8. QR+ RS = QS 9. 2PQ = QS 10. PQ = OS 27. Given: AB CD; CE = AE Prove: ED= EB Statements 1. AB 2. AB = CD; CE = AE 3. AE+ EB = AB; CE + ED = CD 4. CE+ EB = CD 5. CE+ED = CE + EB 6. ED = EB CD; CE = AE 7. ED EB 1. given 2. 6. 7. 3. 4. transitive property 5. segnunt addition 8. 9. transitive 10. 1. ・given 2. 3. given 4. P 5. 6. [7. given Reasons R X B Reasons S

Properties of 26. Given: Q is the midpoint of PR R is the midpoint of QS Prove: PQ==QS Statements 1. Q is the midpoint of PR 2. R is the midpoint of QS 3. PQ = QR; QR = RS 4. PQ = RS 5. PQ+PQ = PQ + RS 6. 2PQ = PQ+ RS 7. 2PQ = QR + RS 8. QR+ RS = QS 9. 2PQ = QS 10. PQ = OS 27. Given: AB CD; CE = AE Prove: ED= EB Statements 1. AB 2. AB = CD; CE = AE 3. AE+ EB = AB; CE + ED = CD 4. CE+ EB = CD 5. CE+ED = CE + EB 6. ED = EB CD; CE = AE 7. ED EB 1. given 2. 6. 7. 3. 4. transitive property 5. segnunt addition 8. 9. transitive 10. 1. ・given 2. 3. given 4. P 5. 6. [7. given Reasons R X B Reasons S

College Algebra (MindTap Course List)
College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter2: Functions And Graphs
Section2.2: The Rectangular Coordinate System And Graphing Lines
Problem 120E
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Please disregard my current answers as I'm not sure if they're correct. On the top is the word bank.

 

KNOW THE FOLLOWING: Segment Addition Postulate, Definition of Midpoint, Definition of Congruence, Properties of Congruence (Reflexive, Symmetric, and Transitive) 26. Given: Q is the midpoint of PR R is the midpoint of QS Prove: PQ = 1/QS Statements 1. Q is the midpoint of PR 2. R is the midpoint of QS 3. PQ = QR; QR = RS 4. PQ = RS 5. PQ+PQ = PQ+ RS 6. 2PQ = PQ+ RS 7. 2PQ = QR + RS 8. QR + RS = QS 9. 2PQ = QS 10. PQ = 1=1/QS 2 27. Given: AB CD; CE = AE Prove: EDEB Statements 1. AB = CD; CE = AE 2. AB = CD; CE = AE 3. AE + EB = AB; CE + ED = CD 4. CE + EB = CD 5. CE + ED = CE + EB 6. ED = EB 7. ED = EB 1. 2. 6. 1. 2. 3. 4. transitive property 5. segment addition pour DOS! 7. 8. 9. transitive 10. 3. 4. 5. 6. given given 7. P given given Q Reasons R A D X E B с Reasons S
Transcribed Image Text:KNOW THE FOLLOWING: Segment Addition Postulate, Definition of Midpoint, Definition of Congruence, Properties of Congruence (Reflexive, Symmetric, and Transitive) 26. Given: Q is the midpoint of PR R is the midpoint of QS Prove: PQ = 1/QS Statements 1. Q is the midpoint of PR 2. R is the midpoint of QS 3. PQ = QR; QR = RS 4. PQ = RS 5. PQ+PQ = PQ+ RS 6. 2PQ = PQ+ RS 7. 2PQ = QR + RS 8. QR + RS = QS 9. 2PQ = QS 10. PQ = 1=1/QS 2 27. Given: AB CD; CE = AE Prove: EDEB Statements 1. AB = CD; CE = AE 2. AB = CD; CE = AE 3. AE + EB = AB; CE + ED = CD 4. CE + EB = CD 5. CE + ED = CE + EB 6. ED = EB 7. ED = EB 1. 2. 6. 1. 2. 3. 4. transitive property 5. segment addition pour DOS! 7. 8. 9. transitive 10. 3. 4. 5. 6. given given 7. P given given Q Reasons R A D X E B с Reasons S
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