Exam 17: Information Science
Exam 1: Urban Services107 Questions
Exam 2: Business Efficiency104 Questions
Exam 3: Planning and Scheduling108 Questions
Exam 4: Linear Programming111 Questions
Exam 5: Exploring Data: Distributions115 Questions
Exam 6: Exploring Data: Relationships104 Questions
Exam 7: Data for Decisions99 Questions
Exam 8: Probability: the Mathematics of Chance108 Questions
Exam 9: Social Choice: the Impossible Dream103 Questions
Exam 10: The Manipulability of Voting Systems106 Questions
Exam 11: Weighted Voting Systems111 Questions
Exam 12: Electing the President93 Questions
Exam 13: Fair Division121 Questions
Exam 14: Apportionment112 Questions
Exam 15: Game Theory: the Mathematics of Competition113 Questions
Exam 16: Identification Numbers110 Questions
Exam 17: Information Science94 Questions
Exam 18: Growth and Form111 Questions
Exam 19: Symmetry and Patterns115 Questions
Exam 20: Tilings112 Questions
Exam 21: Savings Models113 Questions
Exam 22: Borrowing Models113 Questions
Exam 23: The Economics of Resources119 Questions
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Let C be the code {101010, 010101, 111111, 000000}. What is the weight of this code?
(Multiple Choice)
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Answer the Questions using the following frequency list for a set of five different symbols. Symbol Frequency A 20 B 35 C 40 D 25 E 10
-What is the Huffman code for the symbol A?
(Multiple Choice)
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Create a binary linear code with four possible code words that can detect and correct any single-digit or double-digit error.
(Essay)
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Let C be the code {1100, 1010, 1001, 0110, 0101, 0011}. Which of the following is a true statement?
(Multiple Choice)
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Given that the following numbers were encoded using the delta function, which of the following is not an original number? 89 0 9 - 6 - 6 -16 10
(Multiple Choice)
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If the weight of a code is 8, how many errors can be corrected?
(Short Answer)
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GIF encoding returns compressed data to its exact original form.
(True/False)
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Use the Vigenère cipher with the key word HANK to encrypt the message HOME RUN.
(Multiple Choice)
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If the weight of a code is 5, how many errors can be corrected?
(Short Answer)
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What is the minimum number of 1s that occur among all nonzero code words of that code called?
(Short Answer)
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Construct a code for five-digit binary message words that has three parity-check digits. Can it detect and correct single-digit errors?
(Essay)
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You propose a code in which each digit of the message word is repeated to form the code word. For example, 101 is coded as 110011. Which of the following is a true statement?
(Multiple Choice)
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If two binary sequences that each have an even number of 1s are added, the sum:
(Multiple Choice)
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For the message word a1 a2 a3 a4, append four check digits c1 = a1, c2 = a2, c3 = a3 and c4 = a4. Will the resulting code detect and correct all single-digit errors? Can double errors be detected and corrected?
(Essay)
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Use the encoding scheme A 0, B 10, C 11 to encode the sequence ABACAB.
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