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Algebra

Notation of matricesAlgebra

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Matrix multiplication- Home
- AU General Maths
- Properties of Matrices

Still Confused?

Try reviewing these fundamentals first.

Algebra

Notation of matricesAlgebra

Adding and subtracting matricesAlgebra

Scalar multiplicationAlgebra

Matrix multiplicationStill Confused?

Try reviewing these fundamentals first.

Algebra

Notation of matricesAlgebra

Adding and subtracting matricesAlgebra

Scalar multiplicationAlgebra

Matrix multiplicationNope, I got it.

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Get Started Now- Intro Lesson1:11
- Lesson: 1a2:15
- Lesson: 1b2:42
- Lesson: 1c2:44
- Lesson: 1d2:46
- Lesson: 1e2:19
- Lesson: 1f1:42
- Lesson: 2a3:51
- Lesson: 2b3:44
- Lesson: 2c2:37
- Lesson: 2d3:08
- Lesson: 2e2:47
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In this section, we will learn about zero matrices. Zero matrices are matrices where all the entries are zero. We see what happens if we add and subtract matrices with zero matrices. Then we will take a look some cases which involves multiplying a 0 scalar with matrix, and multiplying a scalar with a zero matrix. Lastly, we will answer some true or false questions that will help us understand the property of zero matrices.

Basic concepts: Notation of matrices, Adding and subtracting matrices, Scalar multiplication, Matrix multiplication,

Note

A**zero matrix** is a matrix (usually called *O*) where all the entries are zero. For example,

are all zero matrices.

A

are all zero matrices.

- IntroductionZero Matrix Overview
- 1.
**Adding, Subtracting and Scalar Multiplication of Zero Matrix**

Calculate the following:a)b)c)d)e)f) - 2.
**True or false?**

You are given a matrix and the zero matrix . Is the following true? If it is false, then fix the matrix equation.a)$B+O=B$b)$O-B=B$c)$B-B=O$d)$O+O=B$e)$0 \cdot B=O$f)$B \cdot 0=O$

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