The airplane shown is flying at a constant speed of v = 50 m/s in a circular path of radius p = 2000 m and is being tracked by a radar station positioned a distance h = 500 m below the bottom of the plane path (point A). The airplane is at point A at t = 0, and the angle a as a function of time is given (in radians) by α = t. Write a MATLAB program Ρ that calculates 0 and r as functions of time. The Ρ a r h Ꮎ program should first determine the time at which a = 90°. Then construct a vector t having 15 elements over the interval 0≤t≤ 1900, and calculate 0 and r at each time. The program should print the values of p, h, and v, followed by a 15×3 table where the first column is t, the second is the angle 0 in degrees, and the third is the corresponding value of r.

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
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Solve the following using Matlab.

The airplane shown is flying at a constant speed of
v = 50 m/s in a circular path of radius p = 2000 m
and is being tracked by a radar station positioned a
distance h = 500 m below the bottom of the plane
path (point A). The airplane is at point A at t = 0,
and the angle a as a function of time is given (in
radians) by α =
t. Write a MATLAB program
Ρ
that calculates 0 and r as functions of time. The
Ρ
a
r
h
Ꮎ
program should first determine the time at which a = 90°. Then construct a
vector t having 15 elements over the interval 0≤t≤ 1900, and calculate 0 and r
at each time. The program should print the values of p, h, and v, followed by a
15×3 table where the first column is t, the second is the angle 0 in degrees,
and the third is the corresponding value of r.
Transcribed Image Text:The airplane shown is flying at a constant speed of v = 50 m/s in a circular path of radius p = 2000 m and is being tracked by a radar station positioned a distance h = 500 m below the bottom of the plane path (point A). The airplane is at point A at t = 0, and the angle a as a function of time is given (in radians) by α = t. Write a MATLAB program Ρ that calculates 0 and r as functions of time. The Ρ a r h Ꮎ program should first determine the time at which a = 90°. Then construct a vector t having 15 elements over the interval 0≤t≤ 1900, and calculate 0 and r at each time. The program should print the values of p, h, and v, followed by a 15×3 table where the first column is t, the second is the angle 0 in degrees, and the third is the corresponding value of r.
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