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MGF 1106 Mathematics for Liberal Arts Exam 1 Review Questions, Exams of Mathematics for Liberal Arts

A comprehensive review of key concepts and definitions for mgf 1106 mathematics for liberal arts exam 1. It covers topics such as set theory, logic, and basic mathematical concepts, offering a valuable resource for students preparing for the exam. Definitions, examples, and symbolic notations, making it a helpful study guide for understanding fundamental mathematical principles.

Typology: Exams

2024/2025

Available from 02/04/2025

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Mathematics for Liberal Arts
MGF 1106
MGF 1106 Mathematics for liberal Arts 1
MGF 1106 Exam
Course Title and Number: MGF 1106 Mathematics for
liberal Arts 1 Exam
Exam Title: MGF 1106 1 Exam
Exam Date: 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!
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Mathematics for Liberal Arts

MGF 1106

MGF 1106 Mathematics for liberal Arts 1

MGF 1106 Exam

Course Title and Number: MGF 1106 Mathematics for liberal Arts 1 Exam Exam Title: MGF 1106 1 Exam Exam Date: 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!

🤔 Hybridgrades101@gmail.com

MGF 1106 Mathematics for Liberal Arts

MGF 1106 Exam 1 Test 1 Math for Liberal

Arts Review Questions with Correct

Answers | 100% Pass Guaranteed | Graded

A+ |

Read All Instructions Carefully and Answer All the Questions Correctly Good Luck: A ∪ B1 - =Answer>> Union: in A or B (or both) A ∩ B - =Answer>> Intersection: in both A and B A ⊆ B - =Answer>> Subset: A has some (or all) elements of B A ⊂ B - =Answer>> Proper Subset: A has some elements of B A ⊄ B - =Answer>> Not a Subset: A is not a subset of B A ⊇ B - =Answer>> Superset: A has same elements as B, or more A ⊃ B - =Answer>> Proper Superset: A has B's elements and more Need Writing 🤔Help? We've Got You Covered! ✍ 100% NO A I or Plagiarism Guaranteed🤔

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Even Naural Numbers: E={2,4,6,8,...} Odd Natural Numbers: O={1,3,5,7,...} Integers: I/Z={...,-3,-2,-1,0,1,2,3,...} ∈ - =Answer>> used to show that an object is a member of a set ∉ - =Answer>> used to show that an object is NOT a member of a set Empty/Null set - =Answer>> {} OR ∅ Equal set - =Answer>> Same exact elements Equivalent set - =Answer>> Same number of elements One-to-one Correspondence - =Answer>> {1,2,3,4}={a,b,c,d} {x,y}≠{1,2,3} Subsets - =Answer>> ⊆ Every set is a subset of itself Null is always a subset formula 2^n Need Writing 🤔Help? We've Got You Covered! ✍ 100% NO A I or Plagiarism Guaranteed🤔

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Proper Subsets - =Answer>> ⊂ Set is NOT a subset of itself 2^n- Intersection - =Answer>> symbolized by ∩ Elements the sets have in common Disjoint sets - =Answer>> intersection is empty Union - =Answer>> symbolized by ∪ All the elements included in the sets Cartesian product - =Answer>> symbolized by x write all possible ordered pairs De Morgan's laws for sets - =Answer>> For any two sets A and B: (A∪B)'=A'∩B' (A∩B)'=A'∪B' Cardinality of a union - =Answer>> n(A∪B)=n(A)+n(B)- n(A∩B) Connectives - =Answer>> Conjunction - "and" Disjunction - "or" Need Writing 🤔Help? We've Got You Covered! ✍ 100% NO A I or Plagiarism Guaranteed🤔

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→ - =Answer>> only FALSE if 1st is true & 2nd is false ↔ - =Answer>> only TRUE if both are true ORRR both are false Hierarchy of connectives - =Answer>> 1. Negation

  1. Conjunction/Disjunction
  2. Conditional
  3. Biconditional Tautology - =Answer>> when a compound statement is ALWAYS true Self-contradiction - =Answer>> when a compound statement is ALWAYS false Logically equivallent - =Answer>> only if they have the same truth table values ≡ De Morgan's laws for logic - =Answer>> For p and q: ~(p∨q)≡~p∧~q ~(p∧q)≡~p∨~q Variations of the conditional - =Answer>> Original: p→q Need Writing 🤔Help? We've Got You Covered! ✍ 100% NO A I or Plagiarism Guaranteed🤔

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Converse: q→p Inverse: ~p→~q Contrapositive: ~q→~p Negation - =Answer>> Opposite of the statement Compound Statement - =Answer>> Two or more statements combined; and, or, not, and if... then (connectives) Statement - =Answer>> A declarative sentence that is either true or false, but not both simultaneously Connective: ^ - =Answer>> And + Conjunction Connective: ~ - =Answer>> Not + Negation Connective: ˅ - =Answer>> Or + Disjunction Negation of Statement "All Do" - =Answer>> "Some Do Not" Negation of Statement "Some Do Not" - =Answer>> "All Do" Need Writing 🤔Help? We've Got You Covered! ✍ 100% NO A I or Plagiarism Guaranteed🤔

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  1. ~(p˅q) ≡ ~p^~q Conditional Rule - =Answer>> It's only false when truth implies false p --> q Negation of Conditional Rule - =Answer>> 1. ~(p --> q) ≡ p ^ ~q
  2. p --> q ≡ ~p ˅ q Converse - =Answer>> Flip the conditional statement q --> p Inverse - =Answer>> Negation of the conditional statement ~p --> ~q Contrapositive - =Answer>> Converse and inverse the conditional statement ~q --> ~p Need Writing 🤔Help? We've Got You Covered! ✍ 100% NO A I or Plagiarism Guaranteed🤔

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Common Translations Of p --> q - =Answer>> 1. If p, then q

  1. If p, q
  2. p implies q
  3. p only if q
  4. p is sufficient for q
  5. q is necessary for p
  6. All p are q
  7. q if p Proper Subsets - =Answer>> 2^(n) - Subsets - =Answer>> 2^(n) A command is not a statement neither is an opinion. - =Answer>> Complement - =Answer>> 90 Supplement - =Answer>> 180 Obtuse Triangle - =Answer>> Need Writing 🤔Help? We've Got You Covered! ✍ 100% NO A I or Plagiarism Guaranteed🤔

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