Let L: R R' be a linear transformation and the -> standard matrix representing L is 1 -2 -3 A = -1 1 What is the correct definition of the linear transformation L(v) = Av, where v = ER'? 72 %3D I1 – 2r2 -3r3 L 211 +22 -3z2 1十3 271 +2 3z2-2a3 21 +#2 L. (E)- 21 +2

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.8: Determinants
Problem 8E
Question
Let L: R R' be a linear transformation and the
standard matrix representing L is
1 -2 -3
A =
-1
1
What is the correct definition of the linear transformation
L(v) = Av, where v =
ER'?
72
I1
1- 2r2-3zS
211 +22
3z
#1 +3
21 +2
I1 - 3z2-2rs
21+#2
L
一1十Z3
1-2z2-3rg
271+#2
(E)-
Transcribed Image Text:Let L: R R' be a linear transformation and the standard matrix representing L is 1 -2 -3 A = -1 1 What is the correct definition of the linear transformation L(v) = Av, where v = ER'? 72 I1 1- 2r2-3zS 211 +22 3z #1 +3 21 +2 I1 - 3z2-2rs 21+#2 L 一1十Z3 1-2z2-3rg 271+#2 (E)-
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