This preview has intentionally blurred sections. Sign up to view the full version.View Full Document
Unformatted text preview: ECE 210/211 Analog Signal Processing Fall 2006 University of Illinois Basar, Kudeki, Mitofsky Exam 3 Thursday, November 16, 2006 7:00-8:15 PM Name : Solutions in blue Section : ( circle one ) 9 AM 10 AM 1 PM Please clearly print your name and circle your section in the boxes above. This is a closed book exam. Calculators are not allowed. You may use one page of notes (both sides). Please show all your work. Backs of pages may be used for scratch work if necessary. All answers should include units wherever appropriate. Good luck! Problem 1 Problem 2 Problem 3 Problem 4 Total Score 1 Problem 1 (25 points): a) (8 pts) The signals f ( t ) and p ( t ) are mixed to produce y ( t ) . Fourier Transforms F ( ω ) and Y ( ω ) are purely real and are as shown. Determine p ( t ) and P ( ω ) . ω 4 ω | Y ( ω ) | 6 7-7 3 11-11-3 | F ( ω ) | 7-7 × f ( t ) p ( t ) y ( t ) p ( t ) = 3 cos(4 t ) P ( ω ) = 3 π ( δ ( ω- 4) + δ ( ω + 4)) b) (8 pts) A linear time invariant system with input f ( t ) has output y ( t ) = 3 f ( t- 2)- 2 f ( t + 3) + 3 f ( t + 4) . Find h ( t ) . h ( t ) = 3 δ ( t- 2)- 2 δ ( t +3)+3 δ ( t +4) c) (9 pts) Is the system with the zero state response shown below f ( t ) y ( t ) = t +1-∞ | f ( τ ) | dτ Circle your answer.Circle your answer....
View Full Document
This note was uploaded on 04/09/2010 for the course ECE 210 taught by Professor Staff during the Spring '08 term at University of Illinois, Urbana Champaign.
- Spring '08
- Signal Processing