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[25] In this exercise, you will explore the effects of aliasing due to sampling. Consider the sinusoidal signal x(t) = sin(Not). If x(t) is sampled

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[25] In this exercise, you will explore the effects of aliasing due to sampling. Consider the sinusoidal signal x(t) = sin(Not). If x(t) is sampled with frequency Ng = 2 rad/sec, then the discrete-time signal x[n] = x(nT) is equal to x[n] = sin(NonT). Assume the sampling frequency is fixed at 12. = 27(8192) rad/sec. (a) [4] Assume 20 = 21(1000) rad/sec and define T = 1/8192. Create the vector n=[0:8191] so that t=n*T contains the 8192 time samples of the interval 0

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