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Compute eigenvalues and eigenvectors for the matrix: GJ O λι = ί λ = - 31 = A₁ = 1 A₂ = -1 --0--0 = λ = -1 λ = 1 = --0--0 = A₁ = i A₂ = -i = x2 = -D--N x1 = Ο λ = ί λ = -1 --8--A =

Compute eigenvalues and eigenvectors for the matrix: GJ O λι = ί λ = - 31 = A₁ = 1 A₂ = -1 --0--0 = λ = -1 λ = 1 = --0--0 = A₁ = i A₂ = -i = x2 = -D--N x1 = Ο λ = ί λ = -1 --8--A =

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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Compute eigenvalues and eigenvectors for the matrix: GJ O λι = ί λ = - 31 = A₁ = 1 A₂ = -1 --0--0 = λ = -1 λ = 1 = --0--0 = A₁ = i A₂ = -i = x₂ = -D--N x1 = Ο λ = ί λ = -1 --8--A =
Transcribed Image Text:Compute eigenvalues and eigenvectors for the matrix: GJ O λι = ί λ = - 31 = A₁ = 1 A₂ = -1 --0--0 = λ = -1 λ = 1 = --0--0 = A₁ = i A₂ = -i = x₂ = -D--N x1 = Ο λ = ί λ = -1 --8--A =
Find the inverse Laplace transform of the following function 25² Y(s) = 2 s +65 +13 y(t) = 25(t)- (12 e 3 cos2t +5e-3¹sin2t)u(t - 3) y(t) = 2 (12e-³¹cos2t +5e-3¹sin2t)u(t - 3) 12e-3¹cos2t +5e-3¹ sin2t y(t) = S Oy(t)=28(t) - 12cos2t +5sin2t y(t) = 28(t)- 12e-³1 cos2t +5e-3¹sin2t
Transcribed Image Text:Find the inverse Laplace transform of the following function 25² Y(s) = 2 s +65 +13 y(t) = 25(t)- (12 e 3 cos2t +5e-3¹sin2t)u(t - 3) y(t) = 2 (12e-³¹cos2t +5e-3¹sin2t)u(t - 3) 12e-3¹cos2t +5e-3¹ sin2t y(t) = S Oy(t)=28(t) - 12cos2t +5sin2t y(t) = 28(t)- 12e-³1 cos2t +5e-3¹sin2t
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