EBK NUMERICAL METHODS FOR ENGINEERS
EBK NUMERICAL METHODS FOR ENGINEERS
7th Edition
ISBN: 8220100254147
Author: Chapra
Publisher: MCG
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Chapter 27, Problem 12P

Use the power method to determine the lowest eigenvalue and corresponding eigenvector for Prob. 27.10.

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Hello, could I get some help with a Differential Equations problem that involves Eigenvalues and Eigenvectors? The set up is: There are two toy rail cars, Car 1, and Car 2.  Car 1 has a mass of 2 kg, and is traveling 3 m/s towards Car 2, which has a mass of 1 kg, and is traveling towards Car 1 at 2 m/s.  There is a bumper on the second rail car that engages at the moment the cars hit (connecting Car 1 and Car 2), and does not let go.  The bumper acts like a spring with spring constant K = 2 N/m.  Car 2 is 7 m from the wall at the time of collision (Car 2 is between Car 1 and the wall). I have attached the work I have done so far, but I'm not understanding how to find x1(t) and x2(t), how we know Car 2 hits the wall (or moves away from it), and at what speed Car 1 travels to stay in place after link-up (given: 1 m/s, but not sure why that is). Thank you in advance.

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EBK NUMERICAL METHODS FOR ENGINEERS

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