The angular displacement of the tip of an ideal simple pendulum, as a function of time t is (√it). t), where is the initial angular displacement, g is the acceleration due to gravity, and I is the length of the pendulum. For a pendulum of length 10 cm and initial displacement 10°, compute/display the following: a. Use MATLAB to write a program that computes and plots the angular displacement of the tip of the pendulum as a function of time. Use at-least 100 points in your plot, and ensure that your time axis is between 0 and 1 seconds. given by e = 80 cos

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The angular displacement
of the tip of an ideal simple pendulum, as a function of time t is
given by 0 = 0, cos
where is the initial angular displacement, g is the acceleration
due to gravity, and I is the length of the pendulum. For a pendulum of length 10 cm and initial
displacement 10°, compute/display the following:
a. Use MATLAB to write a program that computes and plots the angular displacement of
the tip of the pendulum as a function of time. Use at-least 100 points in your plot, and
ensure that your time axis is between 0 and 1 seconds.
Transcribed Image Text:The angular displacement of the tip of an ideal simple pendulum, as a function of time t is given by 0 = 0, cos where is the initial angular displacement, g is the acceleration due to gravity, and I is the length of the pendulum. For a pendulum of length 10 cm and initial displacement 10°, compute/display the following: a. Use MATLAB to write a program that computes and plots the angular displacement of the tip of the pendulum as a function of time. Use at-least 100 points in your plot, and ensure that your time axis is between 0 and 1 seconds.
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