mi 1 0 cos(0.7) 0 sin(0.7) Let m3 = m₁m₂m sin(0.7) cos(0.7) m₂ cos(-0.5) sin(-0.5) sin(-0.5) cos(-0.5) 0 0 0 Choose one of the eigenvalue and eigenvector pair of m, i.e., (A € C, v € C³). An then show that (m! - Alsx3)v = 0 € R³. Note: The result may be very very small numbers because of floating point error.
mi 1 0 cos(0.7) 0 sin(0.7) Let m3 = m₁m₂m sin(0.7) cos(0.7) m₂ cos(-0.5) sin(-0.5) sin(-0.5) cos(-0.5) 0 0 0 Choose one of the eigenvalue and eigenvector pair of m, i.e., (A € C, v € C³). An then show that (m! - Alsx3)v = 0 € R³. Note: The result may be very very small numbers because of floating point error.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.6: Additional Trigonometric Graphs
Problem 77E
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