The individual items (numbers, symbols or expressions) in a matrix are called its elements or components.

What will i learn?

- Types Of Matrices
- Properties Of Multiplication Of A Matrix

Curriculum for this course

25 Lessons
02:09:20 Hours

Matrices

13 Lessons
01:02:30 Hours

- Introduction 00:03:55
- To Find Order Of Given Matrices 00:02:43
- Types Of Matrices 00:07:26
- Equality Of Matrices 00:03:56
- Matrices - Example 1 00:06:52
- Matrices - Example 2 00:03:49
- Matrices - Example 3 00:05:49
- Matrices - Example 4 00:04:32
- Matrices - Example 5 00:06:23
- Matrices - Example 6 00:04:07
- Operations Of Matrices 00:05:39
- Properties Of Addition 00:01:55
- Properties Of Scalor Multiplication Of A Matrix 00:05:24

Multiplication Of A Matrix

12 Lessons
01:06:50 Hours

- Properties Of Multiplication Of A Matrix 00:05:22
- Multiplication Of A Matrix 00:07:13
- Matrices - Example 1 00:06:12
- Matrices - Example 2 00:03:00
- Matrices - Example 3 00:07:37
- Transpose Of A Matrix 00:02:23
- Properties Of Transpose Of A Matrix 00:03:10
- Example 1 & 2 00:04:58
- Example 3 00:04:51
- Elementary Operation 00:04:10
- Elementary Operation - Example 1 00:08:20
- Elementary Operation - Example 2 00:09:34

Eligiblity

- Matrices

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Description

Matrices are viewed as equivalent in the event that they have similar dimensions and if every element of one matrix is equivalent to the corresponding element of the other matrix. Matrices and matrix multiplication reveal their basic features when identified related to linear transformations, otherwise called linear maps.

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