Select all the conditions that would be enough to prove that P is the incenter of AHJK. K P N D. H A. L, M, and N are the midpoints of HK, HJ and ᏦᎫ . B. PL PM PN C. PK HP PJ AHJK is an acute triangle. E. KP, HP and JP are angle bisectors of the triangle.

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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I'm struggling with this difficult question I don't understand pls help me with it! I don't really understand it I hope this image is helpful if anyone needs to see what I'm struggling with
Select all the conditions that would be enough to prove that
P is the incenter of AHJK.
K
P
N
D.
H
M
A. L, M, and N are the midpoints of HK, HJ and
ᏦᎫ .
B. PL PM PN
C. PK HP ≈ PJ
AHJK is an acute triangle.
E. KP, HP and JP are angle bisectors of the
triangle.
Transcribed Image Text:Select all the conditions that would be enough to prove that P is the incenter of AHJK. K P N D. H M A. L, M, and N are the midpoints of HK, HJ and ᏦᎫ . B. PL PM PN C. PK HP ≈ PJ AHJK is an acute triangle. E. KP, HP and JP are angle bisectors of the triangle.
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