a. 30 b. 75 23. Satellites One of the smallest space satellites ever developed has the shape of a pyramid. Each of the four faces of the pyramid is an equilateral triangle with sides about 13 cm long. What is the area of one equilateral triangular face of the satellite? Round your answer to the nearest whole number. 73 cm2

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
23. Please show steps
4 in.
6V3m
5m
162V3 m2
75V3 m2
Find the measures of the angles formed by (a) two consecutive radii and (b) a
our Skills
12V3 in.2
radius and a side of the given regular polygon.
19. pentagon
a. 72 6. 54
20. octagon
a. 45 b. 67.5
21. nonagon
а. 40 Ь. 70
22. dodecagon
a. 30 b. 75
23. Satellites One of the smallest space satellites ever developed has the shape of
a pyramid. Each of the four faces of the pyramid is an equilateral triangle with
sides about 13 cm long. What is the area of one equilateral triangular face of
the satellite? Round your answer to the nearest whole number. 73 cm2
ng
52.
Area
35. The apothem is 1 to a
side of the pentagon.
Two right A are formed
with the radii of the
pentagon. So the A are
e by HL. Therefore the
A formed by the
apothem and radii are
by CPCTC, and the
apothem bisects the
vertex L.
Transcribed Image Text:4 in. 6V3m 5m 162V3 m2 75V3 m2 Find the measures of the angles formed by (a) two consecutive radii and (b) a our Skills 12V3 in.2 radius and a side of the given regular polygon. 19. pentagon a. 72 6. 54 20. octagon a. 45 b. 67.5 21. nonagon а. 40 Ь. 70 22. dodecagon a. 30 b. 75 23. Satellites One of the smallest space satellites ever developed has the shape of a pyramid. Each of the four faces of the pyramid is an equilateral triangle with sides about 13 cm long. What is the area of one equilateral triangular face of the satellite? Round your answer to the nearest whole number. 73 cm2 ng 52. Area 35. The apothem is 1 to a side of the pentagon. Two right A are formed with the radii of the pentagon. So the A are e by HL. Therefore the A formed by the apothem and radii are by CPCTC, and the apothem bisects the vertex L.
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