acteristic polynomials is referred to in Exercises -11 p(t) = (t - A = ^-[-3-2]. -1 p(t) = (t - 3)(t - 1), -6-1 2 3 2 0 -14 -2 5 p(t) = -(t − 1)²(t + 1), C: E = 6441 4614 4164 1 446 p(t) = (t+1)(t +5)²(t-15), D B = F = -7 4 - -[ 8-3 32-16 1 p(t) = -(t- 1 −1 −1 -1 -1 -1 1 – -1 -1 -1 p(t) = (t +2) (t - In Exercises 1-11, find a basis for the eigenspace for the given matrix and the value of 2. Determine algebraic and geometric multiplicities of λ. 1. A, λ = 3 2. A, λ = 1 3. B, λ = 2 4. C, λ = 1 5. C, λ =-1 6. D, λ = 1
acteristic polynomials is referred to in Exercises -11 p(t) = (t - A = ^-[-3-2]. -1 p(t) = (t - 3)(t - 1), -6-1 2 3 2 0 -14 -2 5 p(t) = -(t − 1)²(t + 1), C: E = 6441 4614 4164 1 446 p(t) = (t+1)(t +5)²(t-15), D B = F = -7 4 - -[ 8-3 32-16 1 p(t) = -(t- 1 −1 −1 -1 -1 -1 1 – -1 -1 -1 p(t) = (t +2) (t - In Exercises 1-11, find a basis for the eigenspace for the given matrix and the value of 2. Determine algebraic and geometric multiplicities of λ. 1. A, λ = 3 2. A, λ = 1 3. B, λ = 2 4. C, λ = 1 5. C, λ =-1 6. D, λ = 1
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.9: Properties Of Determinants
Problem 41E
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