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Types of Matrices - Negative, Symmetric, Diagonal, Scalar & Identity matrix | Definition & Examples
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Types of matrices Explained in the Video lecture
1.Square Matrix
2.Diagonal Matrix
3.Scalar Matrix
4.Identity Matrix
Square Matrix:
A matrix is said to be square if the number of rows is equal to the number of columns.
Diagonal Matrix:
A square matrix is said to be diagonal if at least one element of principal diagonal is non-zero and all the other elements are zero.
Scalar Matrix:
A diagonal matrix is said to be scalar if all of its diagonal elements are the same.
Identity or Unit Matrix:
A diagonal matrix is said to be identity if all of its diagonal elements are equal to one, denoted by I.
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1.Square Matrix
2.Diagonal Matrix
3.Scalar Matrix
4.Identity Matrix
Square Matrix:
A matrix is said to be square if the number of rows is equal to the number of columns.
Diagonal Matrix:
A square matrix is said to be diagonal if at least one element of principal diagonal is non-zero and all the other elements are zero.
Scalar Matrix:
A diagonal matrix is said to be scalar if all of its diagonal elements are the same.
Identity or Unit Matrix:
A diagonal matrix is said to be identity if all of its diagonal elements are equal to one, denoted by I.
Do subscribe to my channel, like the video and comment about your views and queries-
Iink to my other videos are given below ;
Thankyou for watching!
The videos are nicely organized for you to find whatever you may need!
If you like the videos, please tell a friend! : )