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Effective ways to Learn and Teach Mathematics
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1. Introduction
- Basic Interfaces and Tools
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2. Quadratic Equations
- Vieta's Formula for Quadratic Equations
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3. Matrices
- Algebraic Operations on Matrices
- Algebraic Operations on Matrices - Order 3
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4. Vectors
- Addition of two Vectors in Three Dimensional
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5. Functions
- Functions
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6. Derivative of a Function
- Derivative of a Function
- Continuous at a point
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7. Complex Numbers
- Algebraic operations on Complex Numbers
- n th roots of unity - 21 december 2021
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8. Parts of a Circle
- parts of circle
- The perpendicular bisector of a chord
- Angle subtended by an arc or chord
Effective ways to Learn and Teach Mathematics
K.KUMARAVELU, Feb 20, 2022

Effective ways to learn and teach mathematics using the GeoGebra Software.
Table of Contents
- Introduction
- Basic Interfaces and Tools
- Quadratic Equations
- Vieta's Formula for Quadratic Equations
- Matrices
- Algebraic Operations on Matrices
- Algebraic Operations on Matrices - Order 3
- Vectors
- Addition of two Vectors in Three Dimensional
- Functions
- Functions
- Derivative of a Function
- Derivative of a Function
- Continuous at a point
- Complex Numbers
- Algebraic operations on Complex Numbers
- n th roots of unity - 21 december 2021
- Parts of a Circle
- parts of circle
- The perpendicular bisector of a chord
- Angle subtended by an arc or chord
Basic Interfaces and Tools
Introduction
GeoGebra is an open-source Dynamic Mathematics Software for teaching and learning mathematics from middle school through college level. With an easy user interface, it is not only a popular Dynamic Geometry Software but also provides basic features of Computer Algebra Systems to bridge some gaps between geometry, algebra, and calculus.
Interfaces
GeoGebra has three basic interfaces
1. Algebra View 2. Spreadsheet View 3. Graphics View and Two advanced interfaces 4. 3D Graphics View 5. CAS ( Computer Algebra System)
Basic Tools

Vieta's Formula for Quadratic Equations

Algebraic Operations on Matrices


Algebraic Operations on Matrices
Basic operations on Matrices are1. Multiplication of a Matrix by a scalar, 2. Addition / Subtraction of two Matrices, and 3. Multiplication of two Matrices
NOTE: There is no concept of dividing a matrix by another matrix and thus, the operation , where and are matrices, is not defined.
Addition of two Vectors in Three Dimensional

Functions

Derivative of a Function

Derivative of a function at a point
Algebraic operations on Complex Numbers

parts of circle
