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050919 ece638 lecture
Course: ECE 638, Fall 2008School: Purdue
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Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
Purdue - ECE - 638
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October 20, 1999 EE 438 1.Name:_Exam No. 2 Fall 1999You have 50 minutes to work the following four problems. Be sure to show all your work to obtain full credit. The exam is closed book and closed notes. Calculators are permitted. (25 pts.)
Purdue - ECE - 438
Purdue - ECE - 438
10/27/9910:07 PMexam2problem2.mPage 1% Program to compute exact answer for Problem 2. % n = 0:1:99; T = 10^(-4); x = cos(2.*pi.*50.*n.*T) + 2.*cos(2.*pi.*7000.*n.*T); subplot(2,1,1) stem(n,x) xlabel('n') ylabel('x[n]') X = abs(fft(x); subplot
Purdue - ECE - 438
Purdue - ECE - 438
March 20, 1998 EE 438 1.Name:_Exam No. 2 Spring 1998You have 50 minutes to work the following four problems. Be sure to show all your work to obtain full credit. The exam is closed book and closed notes. Calculators are permitted. (30 pts.)
Purdue - ECE - 438
April 17, 1998 EE 438 1.Name:_Exam No. 3 Spring 1998You have 50 minutes to work the following four problems. Be sure to show all your work to obtain full credit. The exam is closed book and closed notes. Calculators are permitted. (20 pts.)
Purdue - ECE - 438
October 30, 1998 EE 438 1.Name:_Exam No. 2 Fall 1998You have 50 minutes to work the following four problems. Be sure to show all your work to obtain full credit. The exam is closed book and closed notes. Calculators are permitted. (25 pts.)
Purdue - ECE - 438
December 16, 1998 EE 438 1.Name:_Final Exam Fall 1998You have 120 minutes to work the following six problems. Be sure to show all your work to obtain full credit. The exam is closed book and closed notes. Calculators are permitted. (25 pts.)
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Purdue - ECE - 438
Purdue - ECE - 438
Purdue - ECE - 438
10 March 2000 EE 438 1.Name:_Exam No. 2 Spring 2000You have 50 minutes to work the following four problems. Be sure to show all your work to obtain full credit. The exam is closed book and closed notes. Calculators are permitted. (25 pts.) C
Purdue - ECE - 438
2 May 2000Name:_EE 438 1.Final ExamSpring 2000You have 120 minutes to work the following six problems. Each problem is worth 25 points. Be sure to show all your work to obtain full credit. The exam is closed book and closed notes. Calcu
Purdue - ECE - 438
Sample Questions for EE 438 Exam No. 2 - Spring 1997Problem 1. a. Derive a complete flow diagram for a 4 point FFT. Be sure to label all twiddle factors. b. The signal x(t) = cos[2 (6000)t] is sampled at a rate of 8 kHz, with the first sample at ti
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May 5, 1997 EE 438 1.Name:_Final Exam Spring 1997You have 120 minutes to work the following 6 problems. Be sure to show all your work to obtain full credit. The exam is closed book and closed notes. However, you may bring with you 4 sheets o
Purdue - ECE - 438
Purdue - ECE - 438
Purdue - ECE - 438
Purdue - ECE - 438
Purdue - ECE - 438
Purdue - ECE - 438
Purdue - ECE - 438
Purdue - ECE - 438
Purdue - ECE - 438
12 April 2002 EE 438 1.Name:_Exam No. 3 Spring 2002You have 50 minutes to work the following four problems. Be sure to show all your work to obtain full credit. The exam is closed book and closed notes. Calculators are permitted. (30 pts.) a
Purdue - ECE - 438
Purdue - ECE - 438
Purdue - ECE - 438
Purdue - ECE - 438
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Project 3 for Math 2605 You may use any language you like to do the programming. Java, C and MATLAB are good choices, but use whatever you like. Turn in source code with your results. You may discuss the project with others, but may not copy code or
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Assignment 11, due in class Monday, April. 9th 1. Let G be a graph on 6 vertices with an adjacency list: v1 : { v2 , v3 , v4 , v5 } v2 : { v1 , v3 } v3 : { v1 , v2 , v4 } v4 : { v1 , v3 , v5 } v5 : { v1 , v4 , v6 } v6 : { v5 } Compute PG (k). What is
UWO - DSMITH - 223
Assignment 10, due in class Monday, April. 2nd 1. Let G be a graph on 12 vertices with an adjacency list: v1 : { v2 , v3 , v4 , v5 , v9 } v2 : { v1 , v3 , v5 , v6 , v7 } v3 : { v1 , v2 , v7 , v8 , v9 } v4 : { v1 , v5 , v9 , v10 , v12 } v5 : { v1 , v2
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Assignment 9, due in class Monday, Mar. 26 1. Let G be a connected simple plane graph on n 4 vertices in which every face has degree 3. Suppose that G has no vertices of degree 3 or 4. Prove that G must have at least 12 vertices of degree at least 5
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Mathematics 223b Second Midterm Exam March 10, 2007 Instructions: Print your name and your instructor's name on the SCANTRON answer sheet. Sign the SCANTRON answer sheet, and mark your student number and section on the SCANTRON answer sheet. Use a PE
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Assignment 6, due in class Monday, Feb. 19th 1. Let K10 be the complete graph on 10 vertices. Determine the number of Ki , i = 1, 2, . . . , 10 in K10 . Justify your count for full credit.Solution: Let Vj VK10 . Claim: The induced subgraph K10 [Vj
UWO - DSMITH - 223
Assignment 5 (due class time, Monday, February 12, 2007) 1. Determine whether or not the following two graphs are isomorphic. To prove that they are isomorphic, give a permutation of J8 and show that when is applied to an adjacency list for G1 , th
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April 11, 2007 Instructions: Print your name and your instructor's name on the SCANTRON answer sheet. Sign the SCANTRON answer sheet, and mark your student number and section on the SCANTRON answer sheet. Use a PENCIL to mark your answers to question
UWO - DSMITH - 223
Mathematics for Computer ScientistsSolutions to Selected Exercises from Volume II: Number Theory, Modular Arithmetic and Graph TheoryTwelfth Edition, and 2004, 2005, 2006 Quizzes, Midterm Exams, and Final Exams with SolutionsS. A. Rankin & I. J.