Deck 17: Information Science
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Deck 17: Information Science
1
Using modular arithmetic, determine (42·17) mod 23.
1
2
Use the Caesar cipher to decrypt the message DOO LV ZHOO.
ALL IS WELL
3
Suppose you create a binary code by appending to each message word a1 a2 a3 two parity-check digits c1 = a1 + a2 and c2 = a2 + a3. Will the resulting code detect and correct all single-digit errors?
It detects all singles, but doesn't correct all.
4
Using modular arithmetic, determine (16·31) mod 41.
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5
Determine the value of s so that 11s = 1 mod 13.
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6
Create a binary linear code with eight possible code words that can detect and correct any single-digit error.
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7
Append a fourth check digit to each seven-digit code created by the Venn diagram method c4 = a1 + a2 + a3 + a4. With this additional check digit, can double errors be detected and corrected?
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8
How does the weight of a code compare with the number of errors that can be detected?
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9
Create a binary linear code with four possible code words that can detect and correct any single-digit or double-digit error.
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10
Construct a code for five-digit binary message words that has four parity-check digits. Can it detect and correct single-digit errors?
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11
Suppose you create a binary code by appending to each message word a1 a2 a3 a4 three parity-check digits c1 = a1 + a2 + a4, c2 = a2 + a3 + a4, and c3 = a2 + a3 + a4. Will the resulting code detect and correct all single-digit errors?
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12
Construct a code for five-digit binary message words that has three parity-check digits. Can it detect and correct single-digit errors?
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13
Use the Caesar cipher to encrypt the message ABANDON HOPE.
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14
Give an example of a circumstance where the code C = {00000, 11111} could be of use.
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15
Determine the value of s so that 9s = 1 mod 17.
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16
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?
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17
Using modular arithmetic, determine 177 mod 41.
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18
Using modular arithmetic, determine 127 mod 53.
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19
How does the weight of a code compare with the number of errors that can be corrected?
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20
Suppose you create a binary code by appending to each message word a1 a2 a3 three parity-check digits c1 = a1 + a2 , c2 = a2 + a3, and c3 = a1 + a3. Will the resulting code detect and correct all single-digit errors?
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21
If the weight of a code is 5, how many errors can be detected?
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22
Use the nearest-neighbor Venn diagram method to decode the received word 1101101.
A) 1001
B) 0100
C) 1101
D) 1011
A) 1001
B) 0100
C) 1101
D) 1011
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23
Suppose the Venn diagram message 1110 is received as 1110001. Will the original message be recovered?
A) Yes
B) No
A) Yes
B) No
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24
Add the pair of binary sequences 1001010 and 1010010.
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25
What is the name of a cryptosystem that uses multiplication by a fixed value to shift each letter?
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26
Use the Venn diagram method to determine the code word of the message 1010.
A) 1010110
B) 1010111
C) 1010001
D) 1010011
A) 1010110
B) 1010111
C) 1010001
D) 1010011
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27
Suppose the Venn diagram coded message 1110 is received as 1110110. Will the original message be recovered?
A) Yes
B) No
A) Yes
B) No
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28
What is the minimum number of 1s that occur among all nonzero code words of that code called?
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29
Use the nearest-neighbor Venn diagram method to decode the received word 1011001.
A) 1011
B) 1010
C) 1001
D) 0010
A) 1011
B) 1010
C) 1001
D) 0010
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30
What is the name of the method that decodes a received message as the code word that agrees with the message in the most positions?
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31
Add the pair of binary sequences 1101001 and 1010011.
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32
Given that TROUT was used as the key word to encrypt ZFBY YBJVCGZ with the Vigenère cipher, decrypt the message.
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33
If the weight of a code is 8, how many errors can be corrected?
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34
If the weight of a code is 5, how many errors can be corrected?
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35
Use the Venn diagram method to determine the code word of the message 1001.
A) 1001111
B) 1001101
C) 1001001
D) 1001010
A) 1001111
B) 1001101
C) 1001001
D) 1001010
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36
Suppose
mod 7 is equal to 0. Find
mod 7.


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37
Use the nearest-neighbor Venn diagram method to decode the received word 1011000.
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38
Use the Vigenère cipher with the key word SPRING to encrypt the message APRIL SHOWERS.
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39
What is the distance between two strings of equal length?
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40
Suppose
mod 7 is equal to 2. Find
mod 7.


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41
You propose a code in which each two-digit binary message word a1 a2 has appended a parity-check digit c1 = a1 + a2. Which of the following is a true statement?
A) The code can detect and correct any single-digit error.
B) The code can detect any single-digit error and correct some but not all single-digit errors.
C) The code can detect any single-digit error, but it cannot correct any single-digit error.
D) The code can detect some but not all single-digit errors.
A) The code can detect and correct any single-digit error.
B) The code can detect any single-digit error and correct some but not all single-digit errors.
C) The code can detect any single-digit error, but it cannot correct any single-digit error.
D) The code can detect some but not all single-digit errors.
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42
Use the Caesar cipher to decrypt the message ZHVW.
A) WEST
B) EAST
C) REST
D) another message
A) WEST
B) EAST
C) REST
D) another message
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43
You propose a code in which each three-digit binary message word a1 a2 a3 has appended two parity-check digits c1 = a1 + a2 and c2 = a2 + a3. Which of the following is a true statement?
A) The code can detect and correct any single-digit error.
B) The code can detect any single-digit error and correct some but not all single-digit errors.
C) The code can detect any single-digit error, but it cannot correct any single-digit error.
D) The code can detect some but not all single-digit errors.
A) The code can detect and correct any single-digit error.
B) The code can detect any single-digit error and correct some but not all single-digit errors.
C) The code can detect any single-digit error, but it cannot correct any single-digit error.
D) The code can detect some but not all single-digit errors.
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44
Use the Caesar cipher to encrypt the message ROME BURNS.
A) URPH EXUQV
B) OLJB YROKP
C) HORU VQUXE
D) another sequence
A) URPH EXUQV
B) OLJB YROKP
C) HORU VQUXE
D) another sequence
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45
Add the binary sequences 0100110 and 1101010. How many 1s digits are in the sum?
A) 1
B) 3
C) 5
D) another answer
A) 1
B) 3
C) 5
D) another answer
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46
Let C be the code {101010, 010101, 111111, 000000}. What is the weight of this code?
A) 0
B) 1
C) 3
D) 6
A) 0
B) 1
C) 3
D) 6
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47
Let C be the code {1100, 1010, 1001, 0110, 0101, 0011}. Which of the following is a true statement?
A) The code can detect and correct any single-digit error.
B) The code can detect any single-digit error and correct some but not all single-digit errors.
C) The code can detect any single-digit error, but cannot correct any single-digit error.
D) The code can detect some but not all single-digit errors.
A) The code can detect and correct any single-digit error.
B) The code can detect any single-digit error and correct some but not all single-digit errors.
C) The code can detect any single-digit error, but cannot correct any single-digit error.
D) The code can detect some but not all single-digit errors.
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48
If two binary sequences that each have an even number of 1s are added, the sum:
A) will always have an even number of 1s.
B) will sometimes have an even number of 1s.
C) will always have an odd number of 1s.
A) will always have an even number of 1s.
B) will sometimes have an even number of 1s.
C) will always have an odd number of 1s.
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49
For the code C = {00000,11111}, how many errors would have to occur during transmission for a received word to be encoded incorrectly?
A) 2
B) 3
C) 4
D) 5
A) 2
B) 3
C) 4
D) 5
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50
Let C be the code {1010, 0101, 1111, 0000}. What is the weight of this code?
A) 0
B) 1
C) 2
D) 4
A) 0
B) 1
C) 2
D) 4
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51
Add the binary sequences 1001010 and 1010010. How many 1s digits are in the sum?
A) 2
B) 3
C) 4
D) another answer
A) 2
B) 3
C) 4
D) another answer
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52
You propose a code in which each three-digit binary message word a1 a2 a3 has appended a parity-check digit c1 = a1 + a2 + a3. Which of the following is a true statement?
A) The code can detect and correct any single-digit error.
B) The code can detect any single-digit error and correct some but not all single-digit errors.
C) The code can detect any single-digit error, but it cannot correct any single-digit error.
D) The code can detect some but not all single-digit errors.
A) The code can detect and correct any single-digit error.
B) The code can detect any single-digit error and correct some but not all single-digit errors.
C) The code can detect any single-digit error, but it cannot correct any single-digit error.
D) The code can detect some but not all single-digit errors.
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53
What is the distance between received words 1100101 and 1101010?
A) 1
B) 2
C) 3
D) 4
A) 1
B) 2
C) 3
D) 4
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54
Let C be the code {110, 101, 011, 000}. Which of the following is a true statement?
A) The code can detect and correct any single-digit error.
B) The code can detect any single-digit error and can correct some but not all single-digit errors.
C) The code can detect any single-digit error, but cannot correct any single-digit error.
D) The code can detect some but not all single-digit errors.
A) The code can detect and correct any single-digit error.
B) The code can detect any single-digit error and can correct some but not all single-digit errors.
C) The code can detect any single-digit error, but cannot correct any single-digit error.
D) The code can detect some but not all single-digit errors.
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55
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?
A) The code can detect and correct any single-digit error and any double error.
B) The code can detect and correct any single-digit error and detect any double error, but cannot correct every double error.
C) The code can detect and correct any single-digit error, but it cannot detect every double error.
D) The code can detect any single-digit error, but it cannot correct every single-digit error.
A) The code can detect and correct any single-digit error and any double error.
B) The code can detect and correct any single-digit error and detect any double error, but cannot correct every double error.
C) The code can detect and correct any single-digit error, but it cannot detect every double error.
D) The code can detect any single-digit error, but it cannot correct every single-digit error.
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56
Use the encoding scheme A 0, B 10, C 11 to encode the sequence ABACAB.
A) 010011010
B) 01011010
C) 01001101
D) another sequence
A) 010011010
B) 01011010
C) 01001101
D) another sequence
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57
What is the distance between received words 1001010 and 1010010?
A) 1
B) 2
C) 3
D) 4
A) 1
B) 2
C) 3
D) 4
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58
Use the encoding scheme A 0, B 10, C 11 to decode the sequence 0101101011.
A) ABCABC
B) ABACABAC
C) ABCBCB
D) another sequence
A) ABCABC
B) ABACABAC
C) ABCBCB
D) another sequence
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59
For the code C = {000000,111111}, how many errors would have to occur during transmission for a received word to be encoded incorrectly?
A) 2
B) 3
C) 4
D) 5
A) 2
B) 3
C) 4
D) 5
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60
For the code C = {000000, 000111, 111000, 111111}, how many errors would have to occur during transmission for a received word to be encoded incorrectly?
A) 1
B) 2
C) 3
D) 6
A) 1
B) 2
C) 3
D) 6
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61
Given that the following numbers were encoded using the delta function, which of the following is not an original number? 1130 QUOTE
6 QUOTE
12 QUOTE
QUOTE

A) 1106
B) 1116
C) 1124
D) 1128








A) 1106
B) 1116
C) 1124
D) 1128
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62
Using modular arithmetic, 153 mod 41 is equal to:
A) 0.
B) 13.
C) 31.
D) another number.
A) 0.
B) 13.
C) 31.
D) another number.
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63
Using modular arithmetic, 43 mod 10 is equal to:
A) 2.
B) 4.
C) 6.
D) another number.
A) 2.
B) 4.
C) 6.
D) another number.
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64
Using modular arithmetic, (13·21) mod 12 is equal to:
A) 3.
B) 9.
C) 10.
D) another number.
A) 3.
B) 9.
C) 10.
D) another number.
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65
When using the Venn diagram for determining length seven binary code words for length four messages, which of the following are true statements? I: Every code word has an even number of 1s.
II: Every possible string of seven binary digits is a code word.
III: Every possible string of seven binary digits can be read as a code word or a code
Word with a single-digit error.
A) I only
B) I and III only
C) II only
D) III only

III: Every possible string of seven binary digits can be read as a code word or a code
Word with a single-digit error.
A) I only
B) I and III only
C) II only
D) III only
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66
When using the Venn diagram for determining length seven binary code words for length four messages, what is the weight of the code?
A) 7
B) 3
C) 2
D) 1
A) 7
B) 3
C) 2
D) 1
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67
In Questions 
What is the Huffman code for the symbol B?
A) 010
B) 011
C) 10
D) 11

What is the Huffman code for the symbol B?
A) 010
B) 011
C) 10
D) 11
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68
Using modular arithmetic, 133 mod 34 is equal to:
A) 13.
B) 21.
C) 30.
D) another number.
A) 13.
B) 21.
C) 30.
D) another number.
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69
In Questions 
What is the Huffman code for the symbol A?
A) 010
B) 011
C) 10
D) 11

What is the Huffman code for the symbol A?
A) 010
B) 011
C) 10
D) 11
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70
In Questions 
What is the Huffman code for the symbol E?
A) 010
B) 011
C) 10
D) 11

What is the Huffman code for the symbol E?
A) 010
B) 011
C) 10
D) 11
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71
In Questions 
What is the Huffman code for the message CAD?
A) 0001111
B) 1101100
C) 01001110
D) 1110011

What is the Huffman code for the message CAD?
A) 0001111
B) 1101100
C) 01001110
D) 1110011
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72
When using the Venn diagram for determining length seven binary code words for length four messages, what is the minimum distance between two code words?
A) 7
B) 3
C) 2
D) 1
A) 7
B) 3
C) 2
D) 1
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73
In Questions 
What is the Huffman code for the symbol C?
A) 010
B) 011
C) 10
D) 11

What is the Huffman code for the symbol C?
A) 010
B) 011
C) 10
D) 11
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74
Using modular arithmetic,
mod 17 is equal to:
A) 0.
B) 1.
C) 2.
D) another number.

A) 0.
B) 1.
C) 2.
D) another number.
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75
Given that the following numbers were encoded using the delta function, which of the following is not an original number? 89 0 9 QUOTE
6 QUOTE
10
A) 82
B) 88
C) 92
D) 98




A) 82
B) 88
C) 92
D) 98
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76
Given that the following numbers were encoded using the delta function, which of the following is not an original number? 95 QUOTE
8 QUOTE
QUOTE
9 2
A) 81
B) 84
C) 90
D) 93






A) 81
B) 84
C) 90
D) 93
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77
Using modular arithmetic, 53 mod 11 is equal to:
A) 0.
B) 4.
C) 7.
D) another number.
A) 0.
B) 4.
C) 7.
D) another number.
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78
C) 2.
D) another number.
D) another number.
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79
Using modular arithmetic, (13·21) mod 10 is equal to:
A) 2.
B) 3.
C) 7.
D) another number.
A) 2.
B) 3.
C) 7.
D) another number.
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80
Given that the following numbers were encoded using the delta function, which of the following is not an original number? 20437 547 QUOTE
211 62 503 QUOTE

A) 20007
B) 20267
C) 20330
D) 20984




A) 20007
B) 20267
C) 20330
D) 20984
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