LAII 009 Example of a Jordan normal form

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We will compute the Jordan normal form and the base change matrix for a matrix with two eigenvalues and two Jordan blocks.
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Thank you so much for these clearly-presented examples! Recently I was tutoring a student in Linear Algebra who just started the Jordan Canonical Form, which I'd never actually done myself. But I was able to learn and understand it well enough from these videos. Thanks again!

ar
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Thank you for helping me pass my Linear algebra 2 exam!!! :D

bluebearry
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That is the weirdest drawn “ 1” I have ever seen
Rest of the video was brilliant

shivendrachavan
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Thank you, besides theoretical knowledge, I think I better first know an example, it helps me a lot 😃

kelvinhong
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I dont get it, I multiplied S^(-1)*A*S and doesn't give me that results. What A did you use?

magdalenarailean
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Amazing explanation, thanks for the video!

nareknga
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Excellent oresentation.only should tell what method be adopted if S not invertible

naparajitmukherjee
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Why (A-2E)v3 us equal to v2?please need explanation

sedergames
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Could I get the canonical "A" matrix form ("J") directly by Jordan's blocks? I consider the main diagonal of the J matrix and put all the eigenvalues; geometric multiplicity are jordan's blocks. So i don't need the "S" base change matrix. Thanks for the reply.

dantefedeli
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why there is a zero for v3 and one for v2 in the first element of the v3 and v2 vectors respectively?
Maam, can you explain this please

soniyadorathy
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how she has calculated the eigen vector?

fahadmumtaz
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you could have done better explaining how it works, you just wrote down on the board the solution. Thank you tho.

mikiasberhanu
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first balabalab than magic than more magic here we get the solution do you understand?

brooklinboyandsasa
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The way the ones are drawn make this video so much harder to follow for me. So bizarre

dannywhitney
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isn't v3 a 2 dimensional solution space of ((0 1 1), (1 0 0))???

oanes