Exam 4: A: Number Theory and Cryptography
Exam 1: The Foundations: Logic and Proofs18 Questions
Exam 1: A: the Foundations: Logic and Proofs201 Questions
Exam 2: Basic Structures: Sets, Functions, Sequences, Sums, Matrices5 Questions
Exam 2: A: Basic Structures: Sets, Functions, Sequences, Sums, Matrices210 Questions
Exam 3: Algorithms8 Questions
Exam 3: A: Algorithms54 Questions
Exam 4: Number Theory and Cryptography10 Questions
Exam 4: A: Number Theory and Cryptography149 Questions
Exam 5: Induction and Recursion10 Questions
Exam 5: A: Induction and Recursion51 Questions
Exam 6: Counting14 Questions
Exam 6: A: Counting155 Questions
Exam 7: Discrete Probability9 Questions
Exam 7: A: Discrete Probability50 Questions
Exam 8: Advanced Counting Techniques16 Questions
Exam 8: A: Advanced Counting Techniques124 Questions
Exam 9: Relations13 Questions
Exam 9: A: Relations72 Questions
Exam 10: Graphs14 Questions
Exam 10: A: Graphs131 Questions
Exam 11: Trees13 Questions
Exam 11: A: Trees94 Questions
Exam 12: Boolean Algebra11 Questions
Exam 12: A: Boolean Algebra67 Questions
Exam 13: Modeling Computation14 Questions
Exam 13: A: Modeling Computation67 Questions
Exam 14: Mathematics Problem Set: Set Theory, Number Theory, Combinatorics, and Boolean Algebra29 Questions
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(a) Find two positive integers, each with exactly three positive integer factors greater than 1. (b) Prove that there are an infinite number of positive integers, each with exactly three positive integer factors greater than 1.
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Suppose that a computer has only the memory locations 0, 1, 2, . . . , 19. Use the hashing function h where h(x) = (x + 5) mod 20 to determine the memory locations in which 57, 32, and 97 are stored.
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find the sum and product of each of these pairs of numbers. Express your answer as an octal expansion.
-
(Short Answer)
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find the sum and product of each of these pairs of numbers. Express your answer as a hexadecimal expansion.
- (E3A)16 , (B5F8)16
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Encrypt the message NEED HELP by translating the letters into numbers (A=0, B=1, . . ., Z=25), applying the encryption function f(p) = (3p + 7) mod 26, and then translating the numbers back into letters.
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Solve the linear congruence 54x ≡ 12 (mod 73) given that the inverse of 54 modulo 73 is 23.
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determine whether each of the following "theorems" is true or false. Assume that a, b, c, d,
and m are integers with m > 1.
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(True/False)
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