Textbook
Chapter 1: Rational Numbers
Chapter 2: Factors and Multiples
Chapter 3: Squares, Square Roots, Cubes and Cube Roots
Chapter 4: Ratio, Rates and Proportion
Chapter 5: Algebraic Expressions
Chapter 6: Linear Equations
Chapter 7: Linear Inequalities
Chapter 8: Lines and Angles
Chapter 9: Basic Polygons
Chapter 10: Perimeter and Area
Chapter 11: Introduction to Set
Chapter 12: Data Handling
Chapter 13: The Pythagoras Theorem
Chapter 11: Introduction to Set
What you need to learn in this chapter
In this chapter, we will be learning about sets. A set is a collection of objects or numbers. We can describe sets in different ways: by describing the objects in the set, by listing them, or by using set builder notation.
We will also learn about Venn diagrams, which help us visualize sets. A Venn diagram uses circles to represent sets and their relationships. We will learn how to represent the relation of a set and a universal set, as well as the complement of a set, using Venn diagrams.
By the end of this chapter, we will be able to identify and describe universal sets, the complement of a set, and understand how to represent these concepts using Venn diagrams.
Topics in this chapter
1. Set
What you will learn in this topic
- Explain the meaning of set.
- Describe sets using: (i) description, (ii) listing, and (iii) set builder notation.
- Identify whether an object is an element of a set and represent the relation using symbol.
- Determine the number of elements of a set and represent the number of elements using symbol.
- Compare and explain whether two or more sets are equal and hence, make generalisation about the equality of sets.
2. Venn diagrams, universal sets, complement of a set and subset
What you will learn in this topic
- Identify and describe universal sets and complement of a set.
- Represent (i) the relation of a set and universal set, and (ii) complement of a set through Venn diagrams.
- Identify and describe the possible subsets of a set.
- Represent subsets using Venn diagrams.
- Represent the relations between sets, subsets, universal sets and complement of a set using Venn diagrams.
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