Modern Physics For Scientists And Engineers
Modern Physics For Scientists And Engineers
2nd Edition
ISBN: 9781938787751
Author: Taylor, John R. (john Robert), Zafiratos, Chris D., Dubson, Michael Andrew
Publisher: University Science Books,
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Chapter 2, Problem 2.15P
To determine

To Prove:

In the elastic collision of two equal mass (m1=m2), if the initial velocity of the second particle is zero before the collision, then after the collision the final velocity of first becomes zero u3=0 and final velocity of the second particle becomes equal to the initial velocity of the first particle, u1=u4 .

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The figure shows two railway cars with a buffer spring. We want to investigate the transfer of momentum that occurs after car 1 with initial velocity v0 impacts car 2 at rest. The differential equation is given below. Show that the eigenvalues of the coefficient matrix A are λ1=0 and λ2=−c1−c2​, with associated eigenvectors v1=   1 1   T and v2=   c1 −c2   T.   x′′=   −c1 c1   c2 −c2  x with ci=k /mi for i=​1, 2         The coefficient matrix A is                              .
Prove that F= m (2x/t^2) from equations (2.1) – (2.4).
Our unforced spring mass model is mx00 + βx0 + kx = 0 with m, β, k >0. We know physically that our spring will eventually come to rest nomatter the initial conditions or the values of m, β, or k. If our modelis a good model, all solutions x(t) should approach 0 as t → ∞. Foreach of the three cases below, explain how we know that both rootsr1,2 =−β ± Sqrt(β^2 − 4km)/2mwill lead to solutions that exhibit exponentialdecay.(a) β^2 − 4km > 0. (b) β^2 − 4km =0. (c) β^2 − 4km >= 0.
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