Explanation Given Information: The provided sides are, a = 1250 km and b = 1650 km and figure is, Formula Used: For a right angled triangle, The trigonometric ratio for tangent of angle A is tan A = length of side opposite angle A length of side adjacent to angle A = a b sin A = length of side opposite angle A length of hypotenuse = a c cos A = length of side adjacent to angle A length of hypotenuse = b c According to angle sum property of triangle, A + B + C = 180 According to Pythagoras theorem, c = a 2 + b 2 Calculation: Consider the figure below,

11th Edition

ISBN: 9781285199191

Author: Dale Ewen, C. Robert Nelson

Publisher: Cengage Learning

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Chapter 13.4, Problem 18E

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To calculate: The lengths of each side and each angle of the illustrated right triangle below where a=1250 km and b=1650 km.

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Chapter 13.4, Problem 17E

Chapter 13.4, Problem 19E

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Chapter 13 Solutions

Elementary Technical Mathematics

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The lengths of each side and each angle of the illustrated right triangle below where a = 1250 km and b = 1650 km .

Solution Summary: The author calculates the lengths of each side and angle of the illustrated right triangle by using the Pythagoras formula.

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To calculate: The lengths of each side and each angle of the illustrated right triangle below where a=1250 km and b=1650 km.

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Chapter 13 Solutions