1. Given the following values for the intersection angle (1) and the degree of curvature, using the arc definition, (Da) for a simple circular curve. Compute the following: length of the tangent (T); length of external ordinate (E); length of the long chord (L.C.); length of middle ordinate (M); and length of the curve (L). I = 20°34' Da = 2°05'

Elementary Geometry For College Students, 7e
7th Edition
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 37E: The larger circle is inscribed in a square with sides of length 4cm. The smaller circle is tangent...
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Given the following values for the intersection angle (1) and the degree of
curvature, using the arc definition, (D₂) for a simple circular curve. Compute the following:
length of the tangent (T); length of external ordinate (E); length of the long chord (L.C.);
length of middle ordinate (M); and length of the curve (L).
1 = 20°34′'
Da = 2°05'
Transcribed Image Text:1. Given the following values for the intersection angle (1) and the degree of curvature, using the arc definition, (D₂) for a simple circular curve. Compute the following: length of the tangent (T); length of external ordinate (E); length of the long chord (L.C.); length of middle ordinate (M); and length of the curve (L). 1 = 20°34′' Da = 2°05'
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