Textbook
Chapter 1: Functions
Chapter 2: Quadratic Functions
Chapter 3: Equation Systems
Chapter 4: Indices, Surds and Logarithms
Chapter 5: Progressions
Chapter 6: Linear Law
Chapter 7: Coordinate Geometry
Chapter 8: Vectors
Chapter 9: Solution of Triangles
Chapter 10: Index Numbers
Chapter 8: Vectors
What you need to learn in this chapter
In this chapter, we will be learning about vectors.
We will start by understanding the difference between vectors and scalars, and how to identify whether a quantity is a vector or a scalar.
We will then learn how to represent vectors using directed line segments and vector notations.
This will help us determine the magnitude and direction of vectors.
We will also learn about addition and subtraction of vectors, as well as how to apply these concepts in a Cartesian plane.
By the end of this chapter, we will have a good understanding of vectors and how to work with them.
Topics in this chapter
1. Vectors
What you will learn in this topic
- Compare and contrast between vectors and scalars, and hence identify whether a quantity is a vector or a scalar by providing justifications
- Represent vectors by using directed line segments and vector notations, and hence determine the magnitude and direction of vectors
- Make and verify conjectures about the properties of scalar multiplication on vectors
- Make and verify conjectures about parallel vectors
2. Addition and Subtraction of Vectors
What you will learn in this topic
- Perform addition and substraction involving two or more vectors to obtain a resultant vector
- Solve problems involving vectors
3. Vectors in a Cartesian Plane
What you will learn in this topic
- Represent vectors and determine the magnitude of the vectors in the Cartesian plane
- Describe and determine the unit vector in the direction of a vector
- Perform arithmetic operations onto two or more vectors
- Solve problems involving vectors
Live Tuition Recordings
Operasi Aritmetik ke atas Vektor dan Masalah Vektor juga Kertas SPM Paper 1 MRSM2016 P1 Q14
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Vektor dan Magnitud dalam Satah Cartes juga Kertas SPM 2015 Trial MRSM P1 Q14
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20 Aug 2022
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