In the given figure, if EF GH, then EG FH E F G H. Given: EF =GH Prove: EG=FH STATEMENT REASONS 1. EF +GH 1. 2. Definition of Congruent Definition of Betweenness 3. Substitution Property 2. EF=GH 3. EG = EF+ FG Transitive Property 4. 4. FH=GH+FG Given 5. 5. EG =FG 6. 6. EF+ FG GH+FG 7. 7. EG =FH 8. 8. EG 스 FH
In the given figure, if EF GH, then EG FH E F G H. Given: EF =GH Prove: EG=FH STATEMENT REASONS 1. EF +GH 1. 2. Definition of Congruent Definition of Betweenness 3. Substitution Property 2. EF=GH 3. EG = EF+ FG Transitive Property 4. 4. FH=GH+FG Given 5. 5. EG =FG 6. 6. EF+ FG GH+FG 7. 7. EG =FH 8. 8. EG 스 FH
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.7: Distinguishable Permutations And Combinations
Problem 30E
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