Suppose a spring system with three masses and many springs oscillates at a fundamental mode with...

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Suppose a spring system with three masses and many springs oscillates at a fundamental mode with eigenvalue A = 16 and eigenvector v = (A) If mass 1 oscillates with an amplitude of 3, then what is the amplitude of oscillation for mass 3? Amplitude = (B) If mass 2 is at maximum height at timet = 2, when will it next be at maximum height? t = (C) Mass 1 oscillates in the opposite - direction as mass 2. (D) If mass 2 begins at displacement u2(0) = -4 and velocity u, (0) = 3, then what is its dispacement function? u2(t) = Suppose a spring system with three masses and many springs oscillates at a fundamental mode with eigenvalue A = 16 and eigenvector v = (A) If mass 1 oscillates with an amplitude of 3, then what is the amplitude of oscillation for mass 3? Amplitude = (B) If mass 2 is at maximum height at timet = 2, when will it next be at maximum height? t = (C) Mass 1 oscillates in the opposite - direction as mass 2. (D) If mass 2 begins at displacement u2(0) = -4 and velocity u, (0) = 3, then what is its dispacement function? u2(t) =

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