Skew-symmetric Matrix | Don't Memorise

[@InfinityLearn_NEET]

A matrix is skew-symmetric if and only if it is the opposite of its transpose. All main diagonal entries of a skew-symmetric matrix are zero. Every square matrix is the sum in a unique way of a symmetric and a skew-symmetric matrix.
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6 yrs ago

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Excellent explanation! Can you also do Orthogonal matrices?

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You're welcome! Do register on our website here: bit.ly/DontMemoriseRegister
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[@InfinityLearn_NEET]

You're most welcome Sriram. We are glad that you understood the concept. We are happy that we could help you learn. You motivate us to do better. Keep watching our videos : )

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[@InfinityLearn_NEET]

Hi Sameena,
To view the entire course for free on Trigonometry, visit our website here: dontmemorise.com/course/view.php?id=35
Happy Learning :)

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Please make a video on orthogonal matrix

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[@InfinityLearn_NEET]

Thank you so much for your appreciation. We are glad that you understood the concept. For more videos, please visit our website - dontmemorise.com/

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but this video REALLY helped a lot~

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I'm glad to hear that.
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You're most welcome Nyambe. We are really happy to hear that it was Informative to you. We are glad that you understood the concept. You motivate us to do better. Keep watching our videos : )

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I want to ask that in the the last you told to find if c is a skew symmetry or not then you also told that for a skew symmetry matrix diagonals must be 0 in the c matrix diagonals are 0 then why it is not skew symmetry

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Antisymmertric vs asymmetrical vs skew symmetric

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But in an Square matrix with all elements one it is a skew symmetric with all the non zero diagonals mam

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You're most welcome. We are glad that you understood the concept. We are happy that we could help you learn. You motivate us to do better. Keep watching our videos : )

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[@InfinityLearn_NEET]

Hi, we already have a few videos on determinants here: dontmemorise.com/course/view.php?id=141
Happy Learning :)

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