Question: The following problem requires MATLAB. A pendulum is a rigid object suspended from a frictionless pivot point. If the pendulum is allowed to swing back
The following problem requires MATLAB.

A pendulum is a rigid object suspended from a frictionless pivot point. If the pendulum is allowed to swing back a and forth with given inertia, we can find the frequency of oscillation with the equation 2pi integral = Squareroot mgL/I where f = frequency. m = mass of the pendulum, g = acceleration due to gravity. L = distance from the pivot point to the center of gravity of the pendulum, and I = inertia. Use MATLAB 's symbolic capability to solve for the length L
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