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Recursive Filter Impulse Response

A recursive filter has the difference equation y[n]=-0.8y[n-1]+0.1y[n-2]+x[n] a. Find the impulse response fpr the filter? b. How many nonzero terms does the impulse response contain?

Subject:

Electrical and Computer Engineering

Topic:

Signal Processing

Posting ID:

125730

OTA ID:

104400

View Details $1.99 Download Add to Cart

Compute the 2D DCT

Compute the 2D DCT for the matrix (attached). Verify that the result is correct by computing the inverse 2D DCT.

Subject:

Electrical and Computer Engineering

Topic:

Signal Processing

Posting ID:

125733

OTA ID:

105303

View Details $1.99 Download Add to Cart

Using z transforms to find the impulse response

Use z transforms to find the impulse response for the digital filter with the difference equation 1.2y[n] + 0.18y[n-1] - 0.084y[n-2] = 6x[n] - 0.3x[n-1]

Subject:

Electrical and Computer Engineering

Topic:

Signal Processing

Posting ID:

125738

OTA ID:

104400

View Details $1.99 Download Add to Cart

Calculate the exponential Fourier series coefficients of a pulse train

the function is x(t) =Σ Aπ((t-t0-mT0)/(τ)), this is an example of the text book Signal and Systems, 3 rd. edition, Ziemer, Tranter, Fannin, page 115. It is an example 3-5. I think the author skip some calculation steps. I would like to see this example step by step.

Subject:

Electrical and Computer Engineering

Topic:

Signal Processing

Posting ID:

135924

OTA ID:

104400

View Details $1.99 Download Add to Cart

Matlab work: linear time-invariant continuous system and Laplace transform

Please refer to attached. Please submit Matlab code along with plots and anwsers. Thanks. A linear time-invariant continuous-time system has the impulse response below: h(t) =[cos 2t + 4 sin 2t]u(t) (a) Determine the transfer function H(s) of the system. (b) Plot the system impulse response using MATLAB. (c) The input, x(t) is defined as x(t) = 5/7e^-t – 12/7e^-8t. Find X(s). (d) Compute the output response Y(s). (e) Compute and plot (using Matlab) y(t).

Subject:

Electrical and Computer Engineering

Topic:

Signal Processing

Posting ID:

149022

OTA ID:

105303

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