30. From a lighthouse an airplane leaves and flies at an angle of elevation 36° and is now 1,200 meters above the observer. How far (AB) is the airplane from the lighthouse? 0/sin 36 -1200 m

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.7: Applied Problems
Problem 45E
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30. From a lighthouse an airplane leaves and flies at an angle of elevation 36° and is now
1,200 meters above the observer. How far (AB) is the airplane from the lighthouse?
0/sin 36
-1200 m
31. Using the smaller triangle with 25° angle of elevation and 87 feet distance, how high (h)
is the tower?
40°
25°
87 feet
32. What will be the angle of elevation (X) in this figure?
angle of
depression
30 ft.
33. Which trigonometric function must be use to get the ratio of BC/AC ?
B
C angle of elevation A
50 ft.
Transcribed Image Text:30. From a lighthouse an airplane leaves and flies at an angle of elevation 36° and is now 1,200 meters above the observer. How far (AB) is the airplane from the lighthouse? 0/sin 36 -1200 m 31. Using the smaller triangle with 25° angle of elevation and 87 feet distance, how high (h) is the tower? 40° 25° 87 feet 32. What will be the angle of elevation (X) in this figure? angle of depression 30 ft. 33. Which trigonometric function must be use to get the ratio of BC/AC ? B C angle of elevation A 50 ft.
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