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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[@InfinityLearn_NEET]

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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
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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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what about finding basis and dimention ?

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[@InfinityLearn_NEET]

I'm glad to hear that.
Please subscribe and press the bell icon to never miss a video: bit.ly/DontMemoriseTH-cam
Happy Learning :)

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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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[@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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Antisymmertric vs asymmetrical vs skew symmetric

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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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Thank you Akshai.
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