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Find the matrix exponential The eigenvalues of A are X₁ = -1 and ₂ = 1. In the event that your answer is incorrect the grader will attempt to provide feedback on your solution. Enter the matrix componentwise below. Recall that multiplication must be explicitly denoted by *. I would recommend using exp(-1*t) to denote e rather than e^(-1*t) or e**(-1*t) M₁1(t) 3 M(t) = e²A = e(-²³_-4) t M21(t) = = M12(t) M22(t) =

Find the matrix exponential The eigenvalues of A are X₁ = -1 and ₂ = 1. In the event that your answer is incorrect the grader will attempt to provide feedback on your solution. Enter the matrix componentwise below. Recall that multiplication must be explicitly denoted by *. I would recommend using exp(-1*t) to denote e rather than e^(-1*t) or e**(-1*t) M₁1(t) 3 M(t) = e²A = e(-²³_-4) t M21(t) = = M12(t) M22(t) =

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Find the matrix exponential The eigenvalues of A are λ₁ = -1 and ₂ = 1. In the event that your answer is incorrect the grader will attempt to provide feedback on your solution. M(t) = e²^ = e(-²2 ^_^)t Enter the matrix componentwise below. Recall that multiplication must be explicitly denoted by *. I would recommend using exp(-1*t) to denote e-¹t, rather than e^(-1*t) or e**( -1*t) M₁1(t) M21(t) = M12(t): = M22(t): =
Transcribed Image Text:Find the matrix exponential The eigenvalues of A are λ₁ = -1 and ₂ = 1. In the event that your answer is incorrect the grader will attempt to provide feedback on your solution. M(t) = e²^ = e(-²2 ^_^)t Enter the matrix componentwise below. Recall that multiplication must be explicitly denoted by *. I would recommend using exp(-1*t) to denote e-¹t, rather than e^(-1*t) or e**( -1*t) M₁1(t) M21(t) = M12(t): = M22(t): =
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