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Let y[n] = x[n] ∗ h[n], where ∗ denotes convolution and x[n] and h[n] are two discrete time sequences. Given that the z-transform of y[n] is Y(z) = 2 + 3z-1 + z-2, the z-transform of p[n] = x[n] ∗ h[n − 2] is
Consider the 2 Statement: 1. An odd and imaginary signal always has an odd and imaginary Fourier transform. 2. The convolution of an odd Fourier transform with an even Fourier transform is always even. Which of the above statements is/are true: 
The lower and upper limits on the convolution sum reflect the causality and finite duration characteristics of the filter.
What is the difference between Convolution and Correlation?
Convolution and Correlation are functions of _____________
Using the feature of reciprocal relationship of filter in spatial domain and corresponding filter in frequency domain along with convolution, which of the following fact is true?
The convolution of and will have the highest amplitude at t= _________
The unit step response of an L.T.I. system is the convolution of a step signal and it’s ________
Convolution of two sequences X1 and X2 are represented by:
Find the convolution of x(t) = exp(2t)u(-t), and h(t) = u(t-3)