Determinants - Sheldon Axler

This quote ले थपिएको छ michaelyu
Determinants are difficult, nonintuitive, and often defined without motivation. To prove the theorem about existence of eigenvalues on complex vector spaces, most books must define determinants, prove that a linear map is not invertible if and only if its determinant equals 0, and then define the characteristic polynomial. This tortuous path gives students little feeling for why eigenvalues must exist.

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2.5 out of 5 based on 28 ratings.

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geoffhuang 8 वर्षहरु,11 महिनाहरु अगाडि
Ah...linear algebra...fun times
teilo 11 वर्षहरु अगाडि
What he said.

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नाम WPM सट्टाई
eventlogging 170.00 100%
geoffhuang 146.03 98.8%
user37933 115.62 98.3%
sonicboom 111.55 98.5%
ilovejujubee 108.14 96.7%
enterprise00001 107.23 99.5%
vmlm 104.84 96.2%
user50787 101.49 98.8%
jan_londen 100.01 97.1%
suzannemyrice 97.89 96.7%

हालका लागि

नाम WPM सट्टाई
kamityper1 57.05 94.0%
cebpakkk1997 56.93 87.6%
user468593 63.92 93.3%
dcampolongo12 7.96 88.5%
user107927 49.76 87.0%
sylviaspar 37.12 93.0%
matrixx 76.71 93.6%
mgraham 69.82 94.4%