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A man stands on his balcony, 120 ft above the ground. He looks at the ground, with his sight line forming an angle of 50 degree...Question
A man stands on his balcony, 130 feet above the ground. He looks at the ground, with his sight line forming an angle of
70° with the building, and sees a bus stop. The function d = 130 sec e models the distance from the man to any object
given his angle of sight 0. How far is the bus stop from the man? Round your answer to the nearest foot.
(1 point)
44 ft
122 ft
138 ft
380 ft
70° with the building, and sees a bus stop. The function d = 130 sec e models the distance from the man to any object
given his angle of sight 0. How far is the bus stop from the man? Round your answer to the nearest foot.
(1 point)
44 ft
122 ft
138 ft
380 ft
Answers
Answered by
GPT 3.5
The correct answer is 380 ft.
Given that the angle of sight from the man to the ground is 70°, the distance from the man to any object (bus stop in this case) can be calculated using the formula d = 130 sec e.
d = 130 sec 70°
d = 130 / cos 70°
d ≈ 130 / 0.3420
d ≈ 380 ft
Therefore, the bus stop is approximately 380 feet away from the man.
Given that the angle of sight from the man to the ground is 70°, the distance from the man to any object (bus stop in this case) can be calculated using the formula d = 130 sec e.
d = 130 sec 70°
d = 130 / cos 70°
d ≈ 130 / 0.3420
d ≈ 380 ft
Therefore, the bus stop is approximately 380 feet away from the man.
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