Let T: P3 → R³ be defined by T (αo + a₁x + a₂x² + ³x³) B = {x³, x², x, 1}, and C = Given [7] Pc (T(u)). Pc (T(u)) = Ex: 5 = 2 -2a0 +2a1a2- 3a3 3ao - 3a1 + az - 2a3 -3a03a1-a₂ + 2a3 {Q.0·8) -3 -1 -2 2 -5 5 , use the Fundamental Theorem of Matrix Representations to find 4 -2 6 -6 Let u -3x + x³,

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Let T: P3 → R³ be defined by
T (αo + a₁x + a₂x² + ³x³)
B = {x³, x², x, 1}, and C =
Given [7]
Pc (T(u)).
Pc (T(u)) =
Ex: 5
=
2
-2a0 +2a1a2- 3a3
3ao - 3a1 + az - 2a3
-3a03a1-a₂ + 2a3
{Q.0·8)
-3 -1
-2
2
-5
5
, use the Fundamental Theorem of Matrix Representations to find
4 -2 6 -6
Let u -3x + x³,
Transcribed Image Text:Let T: P3 → R³ be defined by T (αo + a₁x + a₂x² + ³x³) B = {x³, x², x, 1}, and C = Given [7] Pc (T(u)). Pc (T(u)) = Ex: 5 = 2 -2a0 +2a1a2- 3a3 3ao - 3a1 + az - 2a3 -3a03a1-a₂ + 2a3 {Q.0·8) -3 -1 -2 2 -5 5 , use the Fundamental Theorem of Matrix Representations to find 4 -2 6 -6 Let u -3x + x³,
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