Chapter 8: Q. 23 (page 527)
In the given problem solve the triangle using the law of sines :
Short Answer
Required values of the triangle are
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Chapter 8: Q. 23 (page 527)
In the given problem solve the triangle using the law of sines :
Required values of the triangle are
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Calculating Distances at Sea The navigator of a ship at sea spots two lighthouses that she knows to be 3 miles apart along a straight seashore. She determines that the angles formed between two line-of-sight observations of the lighthouses and the line from the ship directly to shore are 15° and 35°. See the illustration.
(a) How far is the ship from lighthouse P?
(b) How far is the ship from lighthouse Q?
(c) How far is the ship from shore?
The amplitude A and period T of are ____ and ____ .
Find the exact value of six trigonometrical functions of the angle

Finding Distances A forest ranger is walking on a path inclined at 5° to the horizontal directly toward a 100-foottall fire observation tower. The angle of elevation from the
path to the top of the tower is 40°. How far is the ranger from the tower at this time?
Solve each triangle.
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