9. Miguel knows that in ACAT, point H and point Y are the midpoints of CĀ and CT respectively. Which of the following are true and can be used to solve for the length of AY given the length of ĀT? * 1 2' AT HA YT HY HA HY YT CH CH' ATr CY A. HA/CH = 1/2, YT/CY = 1/2, HYIAT = HA/CH, HY/AT = YT/CY 1 AT 1 AT 2 HY CA CT CT CH 2' CY 2' HY CY B. CA/CH = 1/2, CT/CY = 1/2, AT/HY %3D %3D = 1/2, AT/HY = CT/CY
9. Miguel knows that in ACAT, point H and point Y are the midpoints of CĀ and CT respectively. Which of the following are true and can be used to solve for the length of AY given the length of ĀT? * 1 2' AT HA YT HY HA HY YT CH CH' ATr CY A. HA/CH = 1/2, YT/CY = 1/2, HYIAT = HA/CH, HY/AT = YT/CY 1 AT 1 AT 2 HY CA CT CT CH 2' CY 2' HY CY B. CA/CH = 1/2, CT/CY = 1/2, AT/HY %3D %3D = 1/2, AT/HY = CT/CY
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
Related questions
Question
![9. Miguel knows that in ACAT.
point H and pointY are the
midpoints of CĀ and CT
respectively. Which of the
following are true and can be
used to solve for the length of
AY given the length of ĀT? *
1
2' AT
HA
HY
HA
HY
YT
CH
CH' ATr
CY
A. HA/CH = 1/2, YT/CY = 1/2, HYIAT
= HA/CH, HY/AT = YT/CY
1 AT
1 AT
2 HY
CA
1.
CT
CT
CH
2' CY
2' HY
CY
B. CA/CH = 1/2, CT/CY = 1/2, AT/HY
%3D
%3D
= 1/2, AT/HY = CT/CY](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fefd1bbc7-d4ea-48ad-83e3-0fd70a2d819a%2Fe0d49d20-4503-4185-b219-6e0946495b90%2Fibfqysr_processed.jpeg&w=3840&q=75)
Transcribed Image Text:9. Miguel knows that in ACAT.
point H and pointY are the
midpoints of CĀ and CT
respectively. Which of the
following are true and can be
used to solve for the length of
AY given the length of ĀT? *
1
2' AT
HA
HY
HA
HY
YT
CH
CH' ATr
CY
A. HA/CH = 1/2, YT/CY = 1/2, HYIAT
= HA/CH, HY/AT = YT/CY
1 AT
1 AT
2 HY
CA
1.
CT
CT
CH
2' CY
2' HY
CY
B. CA/CH = 1/2, CT/CY = 1/2, AT/HY
%3D
%3D
= 1/2, AT/HY = CT/CY
![CY 1 HY
%3D
CH
CH HY
CY
%3D
HA' AT
НА
2' YT
2' AT
C. CH/HA = 1/2, CY/YT = 1/2, HY/AT
= CH/HA, HY/AT = CY/YT
%3D
сH HY
1 HY
%3D
2' AT
CH
1
CY
CY
%3D
%3D
CA
2 CT
CA' AT
D. CH/CA = 1/2, CY/CT = 1/2, HY/AT
%3D
= CH/CA, HY/AT = CY/CT
%3D
!3!](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fefd1bbc7-d4ea-48ad-83e3-0fd70a2d819a%2Fe0d49d20-4503-4185-b219-6e0946495b90%2Fji3vsyp_processed.jpeg&w=3840&q=75)
Transcribed Image Text:CY 1 HY
%3D
CH
CH HY
CY
%3D
HA' AT
НА
2' YT
2' AT
C. CH/HA = 1/2, CY/YT = 1/2, HY/AT
= CH/HA, HY/AT = CY/YT
%3D
сH HY
1 HY
%3D
2' AT
CH
1
CY
CY
%3D
%3D
CA
2 CT
CA' AT
D. CH/CA = 1/2, CY/CT = 1/2, HY/AT
%3D
= CH/CA, HY/AT = CY/CT
%3D
!3!
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