Let P be a 3x3 matrix having characteristic roots A1 5, 22 = 0 3 and 23 = 1. Define Q = 3P3 – P2 – P + I3 and R = 3P3 – 2P. If a = %3D %3D | det(Q) and B = (trace (R)), then a + ß equals (Round off to two decimal places)
Let P be a 3x3 matrix having characteristic roots A1 5, 22 = 0 3 and 23 = 1. Define Q = 3P3 – P2 – P + I3 and R = 3P3 – 2P. If a = %3D %3D | det(Q) and B = (trace (R)), then a + ß equals (Round off to two decimal places)
Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter7: Eigenvalues And Eigenvectors
Section7.CM: Cumulative Review
Problem 29CM
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![Let P be a 3x3 matrix having characteristic roots A1
3
and 23 = 1. Define Q = 3P3 – P2 – P + I3 and R = 3P3 – 2P. If a =
%3D
%3D
|
det(Q) and B = (trace (R)), then a + ß equals
(Round off to two decimal places)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7c226817-2dbe-43a3-9904-38ce2d2e46ff%2F55ff0ce4-fb15-4f36-a51d-46d8ecffad20%2Fojdwioi_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Let P be a 3x3 matrix having characteristic roots A1
3
and 23 = 1. Define Q = 3P3 – P2 – P + I3 and R = 3P3 – 2P. If a =
%3D
%3D
|
det(Q) and B = (trace (R)), then a + ß equals
(Round off to two decimal places)
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