1. An airplane is flying towards a radar station at a constant height of 6 km above the ground. If the distance s between the airplane and the radar station is decreasing at a rate of 400 km per hour when s=10 km., what is the horizontal speed of the plane? Make sure your answer includes units.
1. An airplane is flying towards a radar station at a constant height of 6 km above the ground. If the distance s between the airplane and the radar station is decreasing at a rate of 400 km per hour when s=10 km., what is the horizontal speed of the plane? Make sure your answer includes units.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Solve 1,2&3
Transcribed Image Text:1. An airplane is flying towards a radar station at a constant height of 6 km above the ground. If the distances between the airplane and the radar station is decreasing at a rate of 400 km per hour when s=10 km.,
what is the horizontal speed of the plane? Make sure your answer includes units.
2. A boat is being pulled into a dock by a rope attached to it and passing through a pulley on the deck, positioned 6 meters higher than the boat. If the rope is being pulled in at a rate of 3 meters/sec, how fast is
the boat approaching the dock when it is 8 meters from the dock? Make sure your answer includes units.
3. A girl is flying a kite on a string. The kite is 120 ft. above the ground and the wind is blowing the kite horizontally away from her at 6 ft/sec. At what rate must she let out the string when 130 ft of string has been
released? Make sure your answer includes units.
4. Find the Linearization of f(x) = sinx at a = . Provide your answer as L(x) =?
5. Use Linear Approximation to estimate e(-0.01). Provide your answer in 2 decimal places. Do not use a calculator. Show work for credit.
6. Calculate the locations of maximums and minimums of the following functions: Show work in details.
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