(New page: = Practice Question 4, ECE438 Fall 2010, Prof. Boutin = Frequency domain view of filtering. Note: There is a very high chance of a question like this on the final. -...) |
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Note: There is a very high chance of a question like this on the final. | Note: There is a very high chance of a question like this on the final. | ||
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| − | Define a signal x(t) and take samples every T starting from t=0 (using a specific value of T). Store the samples in a discrete signal z[n]. Obtain a mathematical expression for the Fourier transform of x(t) and sketch it. Obtain a mathematical expression for the Fourier transform of y[n] and sketch it. | + | Define a signal x(t) and take samples every T starting from t=0 (using a specific value of T). Store the samples in a discrete-time signal z[n]. Obtain a mathematical expression for the Fourier transform of x(t) and sketch it. Obtain a mathematical expression for the Fourier transform of y[n] and sketch it. |
Let's hope we get a lot of different signals from different students! | Let's hope we get a lot of different signals from different students! | ||
Revision as of 15:20, 19 October 2010
Practice Question 4, ECE438 Fall 2010, Prof. Boutin
Frequency domain view of filtering.
Note: There is a very high chance of a question like this on the final.
Define a signal x(t) and take samples every T starting from t=0 (using a specific value of T). Store the samples in a discrete-time signal z[n]. Obtain a mathematical expression for the Fourier transform of x(t) and sketch it. Obtain a mathematical expression for the Fourier transform of y[n] and sketch it.
Let's hope we get a lot of different signals from different students!
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