The trapezoidal rule for numerical integration is defined in Figure. The value of the integral at t = kT is equal to its value at t = (k – 1) T plus the trapezoidal area shown.
(a) Write a difference equation relating y[k], the numerical integral of x(t), to x[k] for this integrator.
(b) Write a MATLAB program that integrates with T = 0.1 s, using trapezoidal integration.
(c) Run the program in Part (b), and verify the result.
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