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Discrete Mathematics I (C959) Final Exam Mastery | REAL Exam-Level Questions & VERIFIED Answers | A+ GRADED | GUARANTEED PASS | 2025–2026

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The C959 Final Exam — Discrete Mathematics I (Updated 2025–2026) is a comprehensive exam-focused study resource designed to support students in mastering the core concepts of discrete mathematics required for success in the C959 final assessment. This resource includes REAL exam-style C959 questions with VERIFIED correct answers, aligned with official course competencies and learning outcomes. It emphasizes logical reasoning, mathematical proofs, and problem-solving techniques essential for computer science, information technology, data analytics, and mathematics programs. Key Topics Covered: Propositional & Predicate Logic Truth Tables & Logical Equivalence Set Theory & Set Operations Functions, Relations & Sequences Mathematical Proof Techniques Counting Principles & Combinatorics Permutations & Combinations Recursion & Recursive Definitions Graph Theory Fundamentals Trees & Networks Algorithms & Discrete Structures Updated for 2025–2026, this exam prep is ideal for: C959 students Computer Science & IT majors WGU Discrete Mathematics learners Final exam review & competency mastery Students targeting A+ grades and guaranteed pass outcomes

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Institution
Discrete Mathematics
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Discrete Mathematics

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Uploaded on
January 1, 2026
Number of pages
7
Written in
2025/2026
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Exam (elaborations)
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DISCRETE MATHEMATICS I (C959) FINAL EXAM
MASTERY | REAL EXAM-LEVEL QUESTIONS &
VERIFIED ANSWERS | A+ GRADED | GUARANTEED
PASS |UPDATED VERSION 2025–2026


proposition >>answer>>a statement that is either
true or false


truth value >>answer>>a value indicating whether
the proposition is actually true or false


truth table >>answer>>A table used as a convenient
method for organizing the truth values of
statements


compound proposition >>answer>>created by
connecting individual propositions with logical
operations

, logical operation >>answer>>combines propositions
using a particular composition rule


conjunction (^, and) >>answer>>- p ∧ q is true if
both p is true and q is true
- p ∧ q is false if p is false, q is false, or both are false


disjunction (v, inclusive or) >>answer>>- p ∨ q is
true if either one of p or q is true, or
- p V q is true if both are true


exclusive or (⊕) >>answer>>p and q evaluate to
true when p is true and q is false or when q is true
and p is false.


negation operation (¬) >>answer>>reverses the
truth value of a proposition
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