which intersect at E. 9. Which inscribed angles are congruent? I. ZA and ZB A. I, II, III and IV II. ZA and ZD B. I, II, and IV only III. ZB and 2C C. I and IV only IV. ZC and ZD D. 10. Which correspondence shows the similarity between the given triangles? . ΔΑED ΔΒEC A. I, II, II, and IV 11. The product of the segment lengths of one chord is equal to the product of the segment lengths of the other chord. Which statement shows this? 11. ΔΑED ΔΒEC B. I, II, and IV only III. AADE → ACBE Iν. ΔADE ΔBCE C. I and IV only D. A. AE: EC = BE: ED B. AE · ED = BE · EC C. AË · EC = BE · ED D. %3D

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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Question
For items 9 to 11: In circle 0, points A, B, C, and D determine four chords, two of
which intersect at E.
9. Which inscribed angles are congruent?
I. ZA and LB
A. I, II, III and IV
II. ZA and ZD
B. I, II, and IV only
III. ZB and 2C
IV. ZC and ZD
C. I and IV only
D.
10. Which correspondence shows the similarity between the given triangles?
L ΔΑED ΔΒEC
A. I, II, II, and IV
1. ΔΑED ΔΒEC
B. I, II, and IV only
1. ΔADE ΔCBE
IV. AADE + ABCE
C. I and IV only
D.
11. The product of the segment lengths of one chord is equal to the product of the segment lengths of the
other chord. Which statement shows this?
A. AE: EC = BE: ED
B. AE · ED = BE · EC
C. AE · EC = BE - ED
D.
Transcribed Image Text:For items 9 to 11: In circle 0, points A, B, C, and D determine four chords, two of which intersect at E. 9. Which inscribed angles are congruent? I. ZA and LB A. I, II, III and IV II. ZA and ZD B. I, II, and IV only III. ZB and 2C IV. ZC and ZD C. I and IV only D. 10. Which correspondence shows the similarity between the given triangles? L ΔΑED ΔΒEC A. I, II, II, and IV 1. ΔΑED ΔΒEC B. I, II, and IV only 1. ΔADE ΔCBE IV. AADE + ABCE C. I and IV only D. 11. The product of the segment lengths of one chord is equal to the product of the segment lengths of the other chord. Which statement shows this? A. AE: EC = BE: ED B. AE · ED = BE · EC C. AE · EC = BE - ED D.
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