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EE 521 Homework 1: Second-Order Systems, Sensor Fusion, Op-Amp Concepts - Prof. Aly El Ose, Assignments of Electrical and Electronics Engineering

The first homework assignment for ee 521, covering topics such as generating step responses for underdamped, critically damped, and overdamped second-order systems, sensor fusion with different sensor characteristics, op-amp fundamentals, and solving a problem from northrop. Students are expected to use matlab or octave for the first task and discuss the challenges of blending sensors in the second task.

Typology: Assignments

Pre 2010

Uploaded on 08/08/2009

koofers-user-r62
koofers-user-r62 🇺🇸

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EE 521: Homework 1
1. Use MATLAB or Octave to generate the step response of second-order systems that are
(a) underdamped,
(b) critically damped, and
(c) overdamped.
2. Given two different sensors with different characteristics that measure the same physical quan-
tity. One sensor has a low-pass behavior while the other has a bandpass one. It is desired
to blend the output of these two sensors in order to increase the dynamic range of the entire
system. Discuss the challenges that you may face in doing so, e.g., the effect of the differ-
ent magnitude and phase responses of the two sensors and how they will affect the blending
process. Use figures and illustrations in your discussion.
3. For an op-amp define the following terms
(a) open-loop gain,
(b) close-loop gain,
(c) loop gain,
(d) stability, and
(e) bandwidth.
4. Solve problem 1.2 from Northrop.
5. Derive the transfer function of a practical differentiator.
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EE 521: Homework 1

  1. Use MATLAB or Octave to generate the step response of second-order systems that are

(a) underdamped, (b) critically damped, and (c) overdamped.

  1. Given two different sensors with different characteristics that measure the same physical quan- tity. One sensor has a low-pass behavior while the other has a bandpass one. It is desired to blend the output of these two sensors in order to increase the dynamic range of the entire system. Discuss the challenges that you may face in doing so, e.g., the effect of the differ- ent magnitude and phase responses of the two sensors and how they will affect the blending process. Use figures and illustrations in your discussion.
  2. For an op-amp define the following terms

(a) open-loop gain, (b) close-loop gain, (c) loop gain, (d) stability, and (e) bandwidth.

  1. Solve problem 1.2 from Northrop.
  2. Derive the transfer function of a practical differentiator.