Let T₁ : R² → R² and T₂ : R² → R² be linear transformations defined as follows. T₁ T2 21 21 = TX2 8x1 ZX1 WX2 Ex: abx (7₂ - 7) (;)) - [ ]

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Chapter2: Second-order Linear Odes
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350-J4885-OL-TRAD-UG.23EW4/chapter/5/section/6
e> 5.6: Composition of linear transformations
6.1. Compositions of linear transformations.
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Let T₁: R² → R2 and T₂: R² R² be linear transformations defined as follows.
T₁
T2
TX2
SC1
([2])-[
=
ZX1
WX2
(1₂.1) ([*]) = [
Ex: abx
1'11
Transcribed Image Text:350-J4885-OL-TRAD-UG.23EW4/chapter/5/section/6 e> 5.6: Composition of linear transformations 6.1. Compositions of linear transformations. Jump to level 1 Let T₁: R² → R2 and T₂: R² R² be linear transformations defined as follows. T₁ T2 TX2 SC1 ([2])-[ = ZX1 WX2 (1₂.1) ([*]) = [ Ex: abx 1'11
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