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Mathematics, 06.05.2020 04:00 comeonmanim

Let A = " βˆ’1 1 1 βˆ’1 # . (a) Find the eigenvalues and eigenvectors, and the exponential e At . (b) Compute d dt(e At) by differentiating each component and confirm that d dt(e At) = AeAt . (c) Solve the system of the differential equations du1(t) dt = βˆ’u1(t) + u2(t), du2(t) dt = u1(t) βˆ’ u2(t), with the initial condition u1(0) = 2, u2(0) = 5.

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