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Mathematics, 12.03.2020 18:13, yuvin
Use Fourier Transforms to find the complete solution x(t) for the displacement of the damped, driven harmonic oscillator for the case of critical damping alpha^2 = omega_0^2. As described in class, x(t) satisfies: d^2 x(t)/dt^2 + 2 alpha dx(t)/dt + omega_0^2 x(T) = A(t) and we will take the driving term A(t) to be given by A(t) = {A_0, |t| lessthanorequalto tau 0, |t| > tau
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Mathematics, 21.06.2019 16:30, erbnichole
Solve by any method (graphing, substitution or linear combination)y = x - 82x + 3y = 1a) (2, -6)b) (5, -3)c) (4, -4)d) (0, -8)i figured it out. the answer is (5, -3)
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Use Fourier Transforms to find the complete solution x(t) for the displacement of the damped, driven...
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