12 The spokes of a bicycle wheel form 10 congruent central angles. The diameter of the wheel from edge to edge is 18 inches. What is the length, to the nearest tenth of an inch, of the outer edge of the wheel between consecutive spokes? The length between each spoke is 5.7 inches. CO GB 8:06 O DELL

Elementary Geometry For College Students, 7e
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ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter6: Circles
Section6.2: More Angle Measures In The Circle
Problem 6E: Is it possible for a a rectangle inscribed in a circle to have a diameter for a side? Explain. b a...
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The spokes of a bicycle wheel form 10 congruent central angles . The diameter of the wheel from edge to edge is 18 inches. What is the length, to the nearest tenth of an inch of the outer edge of the wheel between consecutive spokes?

9
12
The spokes of a bicycle wheel form 10 congruent central angles. The diameter of the wheel from edge to edge is 18 inches. What is the length, to the nearest
tenth of an inch, of the outer edge of the wheel between consecutive spokes?
The length between each spoke is
5.7
inches.
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Transcribed Image Text:9 12 The spokes of a bicycle wheel form 10 congruent central angles. The diameter of the wheel from edge to edge is 18 inches. What is the length, to the nearest tenth of an inch, of the outer edge of the wheel between consecutive spokes? The length between each spoke is 5.7 inches. WI €00 GB → Z 2 W S X #m 3 e d с C $ 54 r f V % 5 t g b 6 y DELL & h 27 O O n u j * 00 8 3 k 9 L alt O K O р > ctrl [ + 11 8:06 backs <
CHALLENGE: To solve this problem, write down your formula to find the length of an arc and fill in all of the information. You'll then have to work backwards to
figure out the diameter and then the radius! :)
14
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If mRS = 125° and the length of the arc RS is
, determine the radius of the circle.
9
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Transcribed Image Text:CHALLENGE: To solve this problem, write down your formula to find the length of an arc and fill in all of the information. You'll then have to work backwards to figure out the diameter and then the radius! :) 14 25T If mRS = 125° and the length of the arc RS is , determine the radius of the circle. 9 Radius of circle= > J 1 alt q a N 2 W S X # 3 e с d $ 54 f DC C V % 5 t g 6 b Oll DELL y h & 7 n u O j 00 * 8 3 O k 9 < O alt ) O Р ctrl 1 GB + 11 8:06 backs A
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