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GFJ. Statement Reason AGHI E AGFJ 月= HI FG GH GJ E GI FI = FG + GI HJ = GH + GJ FI = GH + GJ FI = HJ AFIJ E AHJI

GFJ. Statement Reason AGHI E AGFJ 月= HI FG GH GJ E GI FI = FG + GI HJ = GH + GJ FI = GH + GJ FI = HJ AFIJ E AHJI

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question
CPCTC, definition of angle bisector, definition of congruence, definition of equilateral triangle, definition of midpoint, given, reflexive property of congruence, reflexive property of equality, SAS, SSS, substitution, transitive property of congruence, transitive property of equality, vertical angle theorem
AGHI E AGFJ. Complete the proof that AFJ AHJI. F Statement Reason 1 AGHI E AGFJ 月= HI 3. FG GH GJ = GI FI = FG + GI HJ = GH + GJ 7. FI = GH + GJ FI = HJ 9. 10 AFIJ E AHJI 4,
Transcribed Image Text:AGHI E AGFJ. Complete the proof that AFJ AHJI. F Statement Reason 1 AGHI E AGFJ 月= HI 3. FG GH GJ = GI FI = FG + GI HJ = GH + GJ 7. FI = GH + GJ FI = HJ 9. 10 AFIJ E AHJI 4,
AGHI E AGFJ. Complete the proof that AFJ N AHJI. H. Statement Reason AGHI E AGFJ AAS 可= HI Additive Property of Length All right angles are congruent Alternate Interior Angles Theorem 2. FG GH GJ = GI ASA CRCTC 5 FI = FG + GI HJ = GH + GJ 7 FI = GH + GJ FI = HJ 9. 万=D 10 AFIJ E AHJI 6.
Transcribed Image Text:AGHI E AGFJ. Complete the proof that AFJ N AHJI. H. Statement Reason AGHI E AGFJ AAS 可= HI Additive Property of Length All right angles are congruent Alternate Interior Angles Theorem 2. FG GH GJ = GI ASA CRCTC 5 FI = FG + GI HJ = GH + GJ 7 FI = GH + GJ FI = HJ 9. 万=D 10 AFIJ E AHJI 6.
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