Basis and Dimension for Skew Symmetric Matrices. Precise as well as Shortcut solution.

[@AnmolKumar-cg5is]

Thank you sir for explaining in such easy manner

[@DrMathaholic]

Welcome. :)

[@ektakesharwani8115]

Thanks a lot for providing us this very helpful video

[@DrMathaholic]

Welcome :)

[@samarthasamartha4778]

Keep rocking in your teaching sir❤

[@DrMathaholic]

Thank you 😊

[@KARTIKGUPTA-f8r]

It is really helpful

[@DrMathaholic]

Happy to hear that... thank you 😊

[@dansantner]

Excellent video. Thank you.

[@DrMathaholic]

Thanks and welcome :)

[@balaseshank7458]

Superb..!!

[@DrMathaholic]

Thanks 😊

[@onkarkamble2280]

Great sir 👍

[@DrMathaholic]

Thank you 😊

[@ManavKoul]

Amazing, thank you!

[@DrMathaholic]

Welcome:)

[@au.adaora]

Thank you

[@DrMathaholic]

😊welcome

[@Rohitkryadav-bc4gr]

Implies dim of skew symmetric Matrix with trace 0 is same (as diagonal elements of skew symmetric matrix is 0)

[@DrMathaholic]

Yes..👏

[@CSIRUGCNETMATHS]

The diagonal entries is either Zero OR purely imaginary what about your imaginary part ?

[@DrMathaholic]

Sorry but I didn't get your question. Can you pls elaborate?

[@CSIRUGCNETMATHS]

@@DrMathaholic if you say skew symmtric Matrix over real field then you are right but if you say skew symmetric matrics over Complex field then your answer is wrong.

[@DrMathaholic]

@@CSIRUGCNETMATHS yes yes ..definitely..
I have considered over real numbers..