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Find the matrix exponential The eigenvalues of A are X₁ = 2 and λ₂ = -2. Please denote exponentiation with exp(a*t) rather than e**(a*t) or e^(a*t) This is a symbolic input so use exact values (e.g.) rather than decimal approximations (0.5) M(t) = e²^ = e(2)₁ eta t e¹A Enter the matrix componentwise below. Mu(t)= = M21 (t) = M12(t)= M22 (t) =

Find the matrix exponential The eigenvalues of A are X₁ = 2 and λ₂ = -2. Please denote exponentiation with exp(a*t) rather than e**(a*t) or e^(a*t) This is a symbolic input so use exact values (e.g.) rather than decimal approximations (0.5) M(t) = e²^ = e(2)₁ eta t e¹A Enter the matrix componentwise below. Mu(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 A₁ = 2 and A₂ = -2. Please denote exponentiation with exp(a*t) rather than e**(a*t) or e^(a*t) This is a symbolic input so use exact values (e.g.) rather than decimal approximations (0.5) M(t) = e²^ = e(2) ₁ e¹A eta Enter the matrix componentwise below. Mu(t)= = M21 (t) = M12(t)= M22 (t) = =
Transcribed Image Text:Find the matrix exponential The eigenvalues of A are A₁ = 2 and A₂ = -2. Please denote exponentiation with exp(a*t) rather than e**(a*t) or e^(a*t) This is a symbolic input so use exact values (e.g.) rather than decimal approximations (0.5) M(t) = e²^ = e(2) ₁ e¹A eta Enter the matrix componentwise below. Mu(t)= = M21 (t) = M12(t)= M22 (t) = =
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