Section 5 - Sets by Aleem Mohammed
Published 9/2026
Created by Aleem Mohammed
MP4 | Video: h264, 1920x1080 | Audio: AAC, 44.1 KHz, 2 Ch
Level: All Levels | Genre: eLearning | Language: English | Duration: 5 Lectures ( 1h 21m ) | Size: 998 MB
Mastering Set Theory: Foundations, Applications, and Problem-Solving
What you'll learn
Appreciate famous scientists who contributed to the development of set theory. Examples of sets, description of sets using words, members of a set, finite and infinite set, universal set, empty sets, complement of a set and subsets. Denote a set in several formats: listing elements in set builder notation and symbolic notation. Equality and equivalence of sets, intersection, disjoint sets and union of sets List the subsets of a set: the number of subsets of a set containing n elements. Deduce elements in the intersection, union and complement of sets Construct and solve problems involving Venn diagrams to describe the relationship amongst sets Solve problems involving number theory, algebra and geometry using the concepts in set theoryRequirements
No advanced mathematical knowledge required - This is applicable for students at the primary, secondary and tertiary levels.Description
Set theory is one of the cornerstones of modern mathematics, providing the language and structure that underpins algebra, geometry, probability, and beyond. This course is designed to give learners a clear, practical, and engaging introduction to sets, their properties, and their applications in problem-solving.
We begin by exploring the historical contributions of famous scientists who shaped set theory, helping you appreciate its importance in the evolution of mathematics. You will then learn to identify and describe sets using words, symbols, and notation, while distinguishing between finite, infinite, universal, and empty sets.
The course emphasizes relationships among sets, including subsets, complements, intersections, unions, and disjoint sets. You will gain confidence in denoting sets through listing, set-builder notation, and symbolic representation. Special attention is given to Venn diagrams, which provide a powerful visual tool for analyzing set relationships and solving real-world problems.
By the end of the course, you will be able to
Apply set theory concepts to number theory, algebra, and geometry. Construct and interpret Venn diagrams with ease. Solve problems involving subsets and calculate the number of subsets for any given set. Use set operations to simplify and solve mathematical challenges.Whether you are a student preparing for exams, a teacher seeking structured resources, or a lifelong learner curious about mathematical foundations, this course will equip you with the skills and confidence to master set theory and apply it across disciplines.
Who this course is for
This is applicable for students at the primary, secondary and tertiary levelsHomepage
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