midterm2_f01 - c (t) to v in (t). (15 points) 4 b) Now...

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1 EECS 215 F 2001 Midterm II Name: Rules: 1. In Class 1:10-2:30 PM Monday, November 19, 2001 2. Closed Book, 1 Page of notes –front side only 3. Calculators Needed and Allowed 4. Work to be done in Exam booklet (do not bring bluebooks) 5. Exam given under CoE Honor Code 6. Show your work and briefly explain major steps to maximize partial credit. (ex: i3=i1+i2 node A KCL) This Exam Contains 3 Problems on 10 pages (including workspace) Write and Sign the College of Engineering Honor Code Below (NO credit will be given for the exam without a signed pledge): Have a save and happy Thanksgiving break!
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2 Problem 1. (20 points) For the circuit below, find the output voltage V 0 . Assume the the op-amps are ideal.
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3 Problem 2. (30 points) First Order Circuits For the circuit shown below: a) Find the general differential equation relating v
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Unformatted text preview: c (t) to v in (t). (15 points) 4 b) Now assuming R 1 =2.5K Ω , R 2 =10K Ω , g m =40 mS (4x10-2 Ω-1 29 , and C=100pF, find v c (t) if v in (t)= 1V u(t) and V cc =+10V. (15 points) 5 Problem 3. (50 points) Second Order Circuits For the circuit below: a) Find a general differential equation for v c (t) for t>0. (20 points) 6 Additional workspace for (a) 7 FOR THE REST OF THIS PROBLEM: R 1 =1 K Ω R 2 = 0.5 Ω C=1 μ F L=1 μ H b) What are the TWO initial conditions for the solution of this circuit. (5 points) c) Find the forced solution v cf . (5 points) 8 d) Find the natural solution for v c {v cn (t)}. (10 points) 9 e) Find the complete solution including matching the boundary conditions. (10 points) 10 Additional workspace for (e)...
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This note was uploaded on 01/31/2011 for the course EECS 215 taught by Professor Phillips during the Spring '08 term at University of Michigan.

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midterm2_f01 - c (t) to v in (t). (15 points) 4 b) Now...

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