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Transpose Matrix | Symmetric Matrix | Skew Symmetric Matrix
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0:36 The transpose of a matrix is simply a flipped version of the original matrix. We can transpose a matrix by switching its rows with its columns.
The symbol is a "T" placed above and to the right like this: Aᵗ
4:35 In linear algebra, a symmetric matrix is a square matrix that is equal to its transpose.
5:41 Square matrix A is said to be skew-symmetric if aᵢⱼ =−aⱼᵢ for all i and j. In other words, we can say that matrix A is said to be skew-symmetric if transpose of matrix A is equal to negative of matrix A i.e (Aᵗ =−A). Note that all the main diagonal elements in the skew-symmetric matrix are zero.
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The symbol is a "T" placed above and to the right like this: Aᵗ
4:35 In linear algebra, a symmetric matrix is a square matrix that is equal to its transpose.
5:41 Square matrix A is said to be skew-symmetric if aᵢⱼ =−aⱼᵢ for all i and j. In other words, we can say that matrix A is said to be skew-symmetric if transpose of matrix A is equal to negative of matrix A i.e (Aᵗ =−A). Note that all the main diagonal elements in the skew-symmetric matrix are zero.
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If you find this video interesting, kindly subscribe to my channel for more exciting Maths tutorials.
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