The impulse response of a LTI is h(t) = e 2t u(t). Use MATLAB functions to approximate

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The impulse response of a LTI is h(t) = e−2tu(t). Use MATLAB functions to approximate the convolution integral when the inputs of the system are

x1(t) = cos(2π t) [u(t) − u(t − 20)], x2(t) = sin(π t)e−20t[u(t) − u(t − 20)]x(t) = r(t) − 2r(t − 2) + r(t − 4)

Plot the impulse response, the input and the corresponding output for each case.

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