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BE Chemical Engineering

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BE Electrical Engineering

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BE IT (Information Technology)

BE Computer Engineering

BE Construction Engineering

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BE Electronics and Telecommunication Engineering

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Subject: Applied Mathematics 1

Topic: Matrices and Numerical Methods - Types of Matrices and Rank of a Matrix

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### Video Series

#### shaalaa.com | Introduction To Matrices

#### Series 1: playing of 22

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Matrices and Rank of a Matrix

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Introduction To Matrices

00:03:31

00:03:31

Introduction To Types Of Matrices

00:08:11

00:08:11

Introduction To Equality Of Matrices

00:02:36

00:02:36

Equality Of Matrices Example - 1

00:02:05

00:02:05

Introduction To Addition Of Matrices

00:05:06

00:05:06

Addition Of Matrices Example - 1

00:02:14

00:02:14

Introduction To Subtraction Of Matrices

00:02:03

00:02:03

Subtraction Of Matrices Example - 1

00:03:46

00:03:46

Introduction To Multiplication Of Matrices

00:05:10

00:05:10

Multiplication Of Matrices Example - 1

00:04:46

00:04:46

Introduction To Multiplicative Inverse Of A Square Matrix of Order 2x2

00:03:57

00:03:57

Introduction To Transpose Of A Matrix

00:05:37

00:05:37

Introduction To Matrix Inversion Method

00:05:53

00:05:53

Introduction To Cramer’s Method

00:04:49

00:04:49

Introduction To Determinants

00:04:16

00:04:16

Determinant Example - 1

00:04:09

00:04:09

Determinants Example - 2

00:06:15

00:06:15

Introduction to Adjoint and Inverse of a Matrix of Order 3x3

00:05:03

00:05:03

Introduction To Rank Of A Matrix

00:06:16

00:06:16

Rank Of A Matrix Example - 1

00:06:56

00:06:56

Introduction To Consistent And Inconsistent System Of Equations

00:03:04

00:03:04

Consistent And Inconsistent System of Equations Example - 1

00:07:44

00:07:44

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(if you have any topic related video then share link with us)### Description

- Types of Matrices (symmetric, skew‐ symmetric, Hermitian, Skew Hermitian,Unitary, Orthogonal Matrices and properties of Matrices).
- Rank of a Matrix using Echelon forms, reduction to normal form, PAQ forms, system of homogeneous and non –homogeneous equations, their consistency and solutions. Linear dependent and independent vectors.