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CS 2305: Discrete Mathematics CS 2305 Exam 1 Questions and Answers | 100% Pass Guaranteed | Graded A+ |

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CS 2305: Discrete Mathematics CS 2305 Exam 1 Questions and Answers | 100% Pass Guaranteed | Graded A+ |

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  • October 13, 2024
  • 9
  • 2024/2025
  • Exam (elaborations)
  • Questions & answers
  • discrete math
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CS 2305: Discrete Mathematics CS 2305 Exam 1
Questions and of
University Answers | 100%
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Discrete Math for |Computer
Graded A+ |
Science
DISCRETE MATH Exam

Course Title and Number: DISCRETE MATH
Exam Title: DISCRETE MATH Midterm and Final
Exam Date: Midterm and Final Exam 2024- 2025
Instructor: [Insert Instructor’s Name]
Student Name: [Insert Student’s Name]
Student ID: [Insert Student ID]

Examination
180 minutes
Instructions:
1. Read each question carefully.
2. Answer all questions.
3. Use the provided answer sheet to mark your responses.
4. Ensure all answers are final before submitting the exam.
5. Please answer each question below and click Submit when you
have completed the Exam.
6. This test has a time limit, The test will save and submit
automatically when the time expires
7. This is Exam which will assess your knowledge on the course
Learning Resources.


Good Luck!

, Read All Instructions Carefully and Answer All the
Questions Correctly Good Luck: -


Logic - Answer>> Used in determining the meaning of
math and scientific statements.

George Boole - Answer>> 1815-1864: Founder of
Formal Logic
Boolean Expressions: True & False

Computer circuits are built with - Answer>> Logic
Gates (And, Or, Not)

Logical Fallacies (Rhetoric) - Answer>> Ad Hominem
Attack: attacking a person instead of attacking the
argument.
Circular Logic: Assume P
Association: Beer commercial
- For weak minded people

Logical Argument - Answer>> Start with assumptions
-""1
-""2
-"'3
Conclusion

Proposition - Answer>> a statement that is either true
or false (but not both)

Pierre de Fermat - Answer>> 1601-1665
- Fermat's Last Theorem: no three positive integers a,
b, and c satisfy the equation aⁿ + bⁿ = cⁿ for any
integer value of n greater than 2.
- Proved in 1995 by Andrew Willies

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