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V. Matricer – 4. Determinanter 434 Dette giver løsninger ⎛ ⎝ x1 x2 x3 ⎞ ⎛ ⎞ −1 ⎛ ⎞ −1 ⎠ = x2 ⎝ 1 ⎠ + x3 ⎝ 0 ⎠ 0 1 4.30. Test entydig løsning ☞ [LA] 8 Determinanter Test ⎛ −1 a ⎞ −1 Gælder der altid, at alle ligningssystemer med koefficientmatrix ⎝ 0 1 b ⎠ har en entydig 0 løsning. 0 2 Afkryds: ja nej Løsning −1 0 0 a 1 0 −1 b = (−1) · 1 · 2 = −2 = 0 2
1. Egenvektorer VI Egenvektorer og diagonalisering 1.1. Oversigt ☞ [LA] 9 Nøgleord og begreber ✌ Egenværdi ✌ Egenvektor ✌ Egenrum ✌ Hvordan findes egenværdier ✌ Hvordan beregnes egenvektorerne ✌ Angivelse af egenrum 1.2. Vektorer skaleres ☞ [LA] 9 Egenværdier og egenvektorer 435
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CALCULUS "SLIDES" TIL CALCULUS 1 +
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3. Generelle områder 201 4. Koordi
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Forord "Slides" til forelæsningern
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I. Differentiation - 1. Kontinuitet
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I. Differentiation - 7. Lagrangemet
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III. Potensrækker - 4. Taylorpolyn
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1. Grafiske/numeriske metoder IV Di
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IV. Differentialligninger - 1. Graf
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1. Vektorer og matricer V Matricer
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V. Matricer - 1. Vektorer og matric
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Litteratur • Arnold, Ordinary dif
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0-række/søjle, 423 n-te afsnitssu
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Identitetsmatricen, 383 Identitetsm
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