Explanation Given Information: The provided sides are, B = 64.3 ° , b = 135 m , a = 118 m and figure is, Formula Used: According to law of Sines, a sin A = b sin B = c sin C According to angle sum property of triangle, A + B + C = 180 ° Calculation: Consider the figure below, By the law of Sines, a sin A = b sin B = c sin C By using the above formula, a sin A ° = 135 sin 64.3 ° = 118 sin C Now, 118 sin C = 135 sin 64.3 ° 1 sin C = 135 118 sin 64

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ISBN: 9781285199191

Author: Dale Ewen, C. Robert Nelson

Publisher: Cengage Learning

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Chapter 14.3, Problem 8E

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To calculate: The lengths of each side and each angle of the illustrated triangle below where B=64.3°,b=135m,a=118m,

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Chapter 14.3, Problem 7E

Chapter 14.3, Problem 9E

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Chapter 14 Solutions

Elementary Technical Mathematics

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The lengths of each side and each angle of the illustrated triangle below where B = 64.3 ° , b = 135 m , a = 118 m ,

Solution Summary: The author calculates the lengths of each side and angle of the illustrated triangle, based on the law of Sines.

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To calculate: The lengths of each side and each angle of the illustrated triangle below where B=64.3°,b=135m,a=118m,

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Chapter 14 Solutions