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AFHJ is equilateral. Complete the proof that AHIJ = AHGF. G F Statement Reason AFHJ is equilateral Given 2 ZHJI LGFH Given 3 ZIHJ ZFHG All Tiynt dilyies die corryi uerit Angles forming a linear pair sum to 180° Definition of angle bisector Definition of equilateral triangle Definition of midpoint Vertical Angle Theorem HJ E FH ΔΗI ΔHG

AFHJ is equilateral. Complete the proof that AHIJ = AHGF. G F Statement Reason AFHJ is equilateral Given 2 ZHJI LGFH Given 3 ZIHJ ZFHG All Tiynt dilyies die corryi uerit Angles forming a linear pair sum to 180° Definition of angle bisector Definition of equilateral triangle Definition of midpoint Vertical Angle Theorem HJ E FH ΔΗI ΔHG

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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AFHJ is equilateral. Complete the proof that AHIJ = AHGF. G F Statement Reason AFHJ is equilateral Given 2 ZHJI E LGFH Given 3 ZIHJ E ZFHG All Tignt dilyies die corryr uent Angles forming a linear pair sum to 180° Definition of angle bisector Definition of equilateral triangle Definition of midpoint Vertical Angle Theorem 4 HJ FH ΔΗJ ΔΗGF
Transcribed Image Text:AFHJ is equilateral. Complete the proof that AHIJ = AHGF. G F Statement Reason AFHJ is equilateral Given 2 ZHJI E LGFH Given 3 ZIHJ E ZFHG All Tignt dilyies die corryr uent Angles forming a linear pair sum to 180° Definition of angle bisector Definition of equilateral triangle Definition of midpoint Vertical Angle Theorem 4 HJ FH ΔΗJ ΔΗGF
AFHJ is equilateral. Complete the proof that AHIJ = AHGF. G Statement Reason 1 AFHJ is equilateral Given 2 ZHJI ZGFH Given ZIHJ E ZFHG Additive Property of Angle Measure Additive Property of Length All right angles are congruent Angles forming a linear pair sum to 180° Definition of angle bisector Dafinitionfcailateral trianalk 4 HJ FH ΔΗI ΔHGF
Transcribed Image Text:AFHJ is equilateral. Complete the proof that AHIJ = AHGF. G Statement Reason 1 AFHJ is equilateral Given 2 ZHJI ZGFH Given ZIHJ E ZFHG Additive Property of Angle Measure Additive Property of Length All right angles are congruent Angles forming a linear pair sum to 180° Definition of angle bisector Dafinitionfcailateral trianalk 4 HJ FH ΔΗI ΔHGF
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