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MATH 214 (MATH214)

College of William and Mary

Here are the best resources to pass MATH 214 (MATH214). Find MATH 214 (MATH214) study guides, notes, assignments, and much more.

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Negation, Contrapositive, and Converse

  • Negation, Contrapositive, and Converse

  • Other • 8 pages • 2024
  • Learn how to write the negation, contrapositive, and inverse of conditional statements and simple functions.
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Mathematical Symbols and Quantifiers

  • Mathematical Symbols and Quantifiers

  • Other • 3 pages • 2024
  • Learn how to use math symbols to enhance the level of your proofwriting.
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Basic Proofs

  • Basic Proofs

  • Other • 7 pages • 2024
  • Learn how to prove if something is odd, even, or prime by writing mathematical proofs.
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Mathematical Induction Proofs

  • Mathematical Induction Proofs

  • Other • 7 pages • 2024
  • Learn how to use mathematical induction in inequalities and summation functions.
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GCD and Division Algorithm Proofs

  • GCD and Division Algorithm Proofs

  • Other • 6 pages • 2024
  • Learn how to solve and write proofs dealing with GCD and modular computations.
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Bijective Functions and Modular Proofs

  • Bijective Functions and Modular Proofs

  • Other • 7 pages • 2024
  • Learn how to find the last digit of a number, how to show a function is bijective, and solve proofs involving modular proofs.
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Bijective Functions and Modular Arithmetic

  • Bijective Functions and Modular Arithmetic

  • Other • 4 pages • 2024
  • Learn how to find bijections in functions and how to compute modular operations.
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Proving Functions Are Injective And Surjective

  • Proving Functions Are Injective And Surjective

  • Other • 5 pages • 2024
  • Assignment That shows how to prove functions are bijective.
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Denumerable, Countable, and Uncountable Sets Proofs

  • Denumerable, Countable, and Uncountable Sets Proofs

  • Other • 5 pages • 2024
  • Assignment describing how to find if a set is denumerable, countable, or uncountable.
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How to Use The Schröder–Bernstein Theorem

  • How to Use The Schröder–Bernstein Theorem

  • Other • 3 pages • 2024
  • Homework Answers to the applications of the Schröder–Bernstein Theorem, as well as questions regarding injective and surjective functions
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