4. An airplane uses a radio beacon transmitting from an airport to determine how far off course it is from its flight plan to the airport. The pilot takes his first reading and finds that the angle to the beacon o be 25 degrees. Ten miles later the pilot reads the angle to be 40 degrees. How far away is the beacon, and hence the airport, at the time of the second reading? Beacon = Actual location of airport Planes course 250 40° Supposedly the direction of airport Location at first reading Location at second reading
4. An airplane uses a radio beacon transmitting from an airport to determine how far off course it is from its flight plan to the airport. The pilot takes his first reading and finds that the angle to the beacon o be 25 degrees. Ten miles later the pilot reads the angle to be 40 degrees. How far away is the beacon, and hence the airport, at the time of the second reading? Beacon = Actual location of airport Planes course 250 40° Supposedly the direction of airport Location at first reading Location at second reading
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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
Transcribed Image Text:4. An airplane uses a radio beacon transmitting from an
airport to determine how far off course it is from its flight
plan to the airport. The pilot takes his first reading and
finds that the angle to the beacon o be 25 degrees. Ten
miles later the pilot reads the angle to be 40 degrees. How
far away is the beacon, and hence the airport, at the time of
the second reading?
Beacon = Actual location of airport
Supposedly the
direction of airport
Planes course
25°
40°
Location at
second reading
Location at
first reading
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