Lesson Notes By Weeks and Term v4 - SHS 1

NUMBER AND ALGEBRAIC PATTERNS

Download the Lessonotes Mobile Ghana app for faster lesson access on Android and iPhone.

Subject: Additional Mathematics

Class: SHS 1

Term: 1st Term

Week: 2

Grade code: 1.1.1.LI.4

Strand code: 1

Sub-strand code: 1

Content standard code: 1.1.1.CS.1

Indicator code: 1.1.1.LI.4

Theme: MODELLING WITH ALGEBRA

Subtheme: NUMBER AND ALGEBRAIC PATTERNS

Lesson Video

This page supports the lesson note with a companion video and a short classroom-ready summary.

For class groups and homework, share this lesson page so learners also get the summary, objectives, and full lesson context.

Performance objectives

Lesson summary

Sets are a fundamental concept in mathematics used to group objects or numbers with common characteristics. Understanding the properties of how sets interact helps us solve complex problems logically. In Ghana, we can use this knowledge to analyze survey data, like understanding customer preferences for mobile networks (MTN, Vodafone), farmers' crop choices in a district, or even tracking student performance in different subjects. This lesson will equip you with the algebraic rules that govern sets, making you a more powerful problem-solver.

Lesson notes

A. Recap of Basic Set Operations Before we learn the properties, let's remember the basic operations: Universal Set (U): The set containing all possible elements under consideration. Union (A ∪ B): The set of all elements that are in set A, or in set B, or in both. The keyword is "OR". Intersection (A ∩ B): The set of all elements that are in both set A and set B. The keyword is "AND". Complement (A'): The set of all elements in the universal set U that are not in set A. B. Properties of Set Operations Just like in regular algebra where `a + b = b + a`, sets have rules that govern their operations. These are called properties or laws. The Commutative Properties This property states that the order in which you perform a union or intersection does not change the result. For Union: `A ∪ B = B ∪ A` For Intersection: `A ∩ B = B ∩ A`

Evaluation guide