1 0 1 Eigenvalues of the matrix A = 1 1 1 1

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.8: Determinants
Problem 33E
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4:48 * I0
1.6
45
Let L : P2
P be a linear transformation
>
associated with the matrix A =
2
{r²,t, 1} and
Consider the ordered bases S =
T = {1,1}.
Then L(312 – 7t + 1) is equal to
Select one:
O none of the others
-6t + 7
O -6t – 7
O 6t + 7
O 6t – 7
Transcribed Image Text:4:48 * I0 1.6 45 Let L : P2 P be a linear transformation > associated with the matrix A = 2 {r²,t, 1} and Consider the ordered bases S = T = {1,1}. Then L(312 – 7t + 1) is equal to Select one: O none of the others -6t + 7 O -6t – 7 O 6t + 7 O 6t – 7
4:50 * O L O
26.9
K/s
(45
1
1
Eigenvalues of the matrix A =
1
are
1
1
Select one:
Ο λι-1, λ1 λ3 2
O À1 = -1, å2 = 1 43 = -2
O None of these
Ο λι-1, λ1 λ3 3
O 41 = -2, d2 = 1 43 = 2
Transcribed Image Text:4:50 * O L O 26.9 K/s (45 1 1 Eigenvalues of the matrix A = 1 are 1 1 Select one: Ο λι-1, λ1 λ3 2 O À1 = -1, å2 = 1 43 = -2 O None of these Ο λι-1, λ1 λ3 3 O 41 = -2, d2 = 1 43 = 2
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