I need help with the following question as I cannot seem to get the correct answer with the formula.
A high-performance jet plane, practicing radar avoidance maneuvers, is in horizontal flight of h = 50 m above the level ground. Suddenly, the plane encounters terrain that slopes gently upward at 4.3°, an amount difficult to detect. How much time (in seconds) does the pilot have to make a correction to avoid flying into the ground? The speed of the plane is 1300 km/h.
Ok my first step here was to take the Tan(4.3) = 50m/Adjacent
This gave me an answer of 21.87372156 meters for the distance the plane travels before it would crash.
Then I took 1300km/h and converted to 1300,000 meters/3600 seconds = 361.1111111 meters/second.
Finally I took 21.87372156 meters / 361.1111111 = 0.0605733828 seconds before the plane crashes....
Apparently this is not the right answer but I cannot figure out why. Can anyone help?
Thanks
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