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http://i22.photobucket.com/albums/b338/ravenatic520/Acertainnucleus.jpg
A certain nucleus, at rest, transforms into three particles. Two of them are detected; their masses and velocities are shown in the above link. (a) In unit-vector notation, what is the translational momentum of the third particle, with a mass of 11.7*10^-27 kg?

2006-10-19 16:53:25 · 2 answers · asked by Anonymous in Science & Mathematics Physics

2 answers

Here, you have to use conservation of momentum to solve the problem. Since the initial nucleus is at rest before explosion, the sum of the momentums in all directions must equal 0 as well.

Momentum of mass 1: (16.7E-27)(6E6) = 1E-19 kg*m/s
(+x direction)

Momentum of mass 2: (8.35E-27)(-8E6) = -6.68E-20 kg*m/s
(-y direction)

Now you can solve the momentum of mass 3:

x-direction: momentum (mass 1) + momentum (mass 3 in x) = 0
1E-19 kg*m/s + (11.7E-27)(v_x_3) = 0

Therefore, v_x_3 = -8.55E6 m/s (-x direction)

y-direction: momentum (mass 2) + momentum (mass 3 in y) = 0
-6.68E-20 kg*m/s + (11.7E-27)(v_y_3) = 0

Therefore, v_y_3 = 5.71E6 m/s (y-direction)

In unit vector notation, the transitional momentum of mass 3 is:

11.7E-27(-8.55E6 m/s [x] + 5.71E6 [y])

Hope this helps

2006-10-19 17:53:28 · answer #1 · answered by JSAM 5 · 0 0

According to Heisenbergs uncertain ty princinple you can not measure the momentum of a particle. Any atttempt of measurement no matter how accurate and precise the experiment is meant to be =The measurement is just a lucky Guess.
What are they doing to us in our homework?

2006-10-19 17:10:49 · answer #2 · answered by goring 6 · 0 1

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