Buy Solved MATH 423 Abstract Algebraic Structures

Buy Solved MATH 423 Abstract Algebraic Structures

Course Description

For information regarding the prerequisites for this course, please refer to the Academic Course Catalog.

Rationale

A basic understanding of algebraic systems, built on fundamental axioms, is necessary to understand and effectively explain the process used when “doing” algebra. This course is designed to provide an axiomatic understanding of the structure of general algebraic systems which can then be applied to subsets of real numbers.

Measurable Learning Outcomes

Measurable Learning Outcomes (MLO):

Upon successful completion of the course, the student will be able to:

1. Write definitions of terms associated with abstract algebra.
2. Classify groups of small order.
3. Construct proofs of both previously demonstrated and newly formed theorems and exercises.
4. Apply abstract concepts to concrete examples.
5. Generalize specific examples to focus on abstract properties.
6. Analyze various sets and operations to determine the algebraic structure. Explain the differences between the set of real numbers under basic operations and general algebraic systems.

General Education Foundational Skill Learning Outcomes: Critical Thinking (CT):

Upon successful completion of the course the student should have improved in the area of or successfully created a foundation to:

1. CT 1: Determine the validity and logical consistency of claims and/or positions, using reading comprehension strategies when relevant.
2. CT 2: Structure an argument or position using credible evidence and valid reasoning.
3. CT 3: Compare and contrast the biblical worldview with a non-biblical worldview, evaluating the influence of assumptions and contexts of ethics and values.
4. CT 4: Plan evidence-based courses of action to resolve problems.
5. CT 5: Relate critical thinking and ethics to participation in God’s redemptive work.

Course Assignment

Textbook Readings and Presentations

Course Requirements Checklist

After reading the Course Syllabus and Student Expectations, the student will complete the related checklist found in the Course Overview.

Prerequisite Quiz

The Prerequisite Quiz is a low-stakes, high-reward refresher quiz that should have you consider
many of the prerequisite tools and prior mathematical concepts that are required to be successful
in the course. After reading the Prerequisite Quiz Instructions, the student will complete the Prerequisite Quiz.

(MLO: A, E. FSLO: A, B)

This is a short video introduction of each student to the class and the instructor. The student must make sure that he or she can be seen and heard in the video. This assignment also acts as a trial run for the required Video Demonstrations.

Video Demonstration Assignments (2)

Each demonstration is a concise, precise, well-practiced presentation of the proof of some given proposition in abstract algebra. They serve as a way of demonstrating knowledge and practicing the correct presentation of mathematical proofs in a simulated classroom setting.

(MLO: A-F, FSLO: A, B, D)

Homework Assignments (7)

Homework problems are essential to this course and students will be assigned homework problems to complete throughout the course. One homework problem out of the assigned problems will be submitted for grading in Modules 1–7.

(MLO: A-F, FSLO: A, B, D)

Homework Portfolio Assignments (2)

Homework will be assigned weekly. Module: Weeks 1–4 will be scanned into a single pdf document and sent as a homework portfolio before the Midterm Exam in Module: Week 4. Homework Assignments from Module: Weeks 5–7 will then be scanned into a single pdf document and sent as a homework portfolio. Many exam problems will come from the assigned homework.

(MLO: A-F, FSLO: A, B, D)

Quizzes: Module Video Presentation (7)

Each quiz will be timed and open-book/open-notes/open-video and will cover material from the videos in the assigned modules. The time limit for each quiz is 30 minutes.  The quizzes are some combination of T/F, multiple choice, and/or fill-in-the-blank questions.

(MLO: A-F, FSLO: A, B, D)

Exam Assignments (2)

Each exam will be timed, handwritten, and open-book/open-notes/open-video and will cover the Learn material for the assigned modules: weeks. The time limit for the Midterm Exam is 90 minutes and for the Final Exam is 2 hours. On all written work, the student is expected to write correct mathematics to avoid point deductions.

(MLO: A-F, FSLO: A, B, D)

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