Exercise 1 Directions: Cornplet.e the following problerms. Use the indicat.ed proof. 1. Uoing Two-column form Given: mzSEP = M2TER Prove : mz1 = mz3 1 2 3 Write the missing reasono Proof Statement Reason 1. M2SEP mzTER 2. mzSEP = 3. M2TER = mz2 + m23 4 mzl+ mz2 = mz2+ S. m22 = m2 6. mz1=mz3 1. 2. Angla Addit.ion Poutulate 3. 4 Subatit.ut.ion Property 5. 6. Subtraction Property + m22

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
Topic Video
Question
Answer all
Exercise )
Directions Cormplete the following problems. Use t.he indicat.ed proof.
1. Using Two-column Form
Given: mzSEP = MZTER
Prove : mz1 = m23
Write the missing reasons
Proof
Statement
Regson
1. M2SEP - mzTER
2. mzSEP=
3. M2TER = m22 + m23
4 mzl+ mz2 = mz2 +
5. m22 = mz2
6. mzl-mz3
+ m22
2. Angle Addit.ion Post.ulate
4 Substitution Property
5.
6. Subtract.ion Property
2. Use flowchart form
Given: RARE and CECA
Prove < E = <A
Reason: Given
Corresponding angles of
congruent triangles are
congruent
Reason: Given
Congruence
Reason:
8
Exorcioe 2.
Directions: Prove the given problem.
1. Given: OP 1 PE
EB 1 PE
T is the midpoint of PE
Prove OP I ВЕ
Transcribed Image Text:Exercise ) Directions Cormplete the following problems. Use t.he indicat.ed proof. 1. Using Two-column Form Given: mzSEP = MZTER Prove : mz1 = m23 Write the missing reasons Proof Statement Regson 1. M2SEP - mzTER 2. mzSEP= 3. M2TER = m22 + m23 4 mzl+ mz2 = mz2 + 5. m22 = mz2 6. mzl-mz3 + m22 2. Angle Addit.ion Post.ulate 4 Substitution Property 5. 6. Subtract.ion Property 2. Use flowchart form Given: RARE and CECA Prove < E = <A Reason: Given Corresponding angles of congruent triangles are congruent Reason: Given Congruence Reason: 8 Exorcioe 2. Directions: Prove the given problem. 1. Given: OP 1 PE EB 1 PE T is the midpoint of PE Prove OP I ВЕ
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