Asked by charlie
2 spheres, of unequal masses, hang on strings and are touching. Sphere a is pulled back to the left, string taught, and released, hitting sphere B at a known velocity. Sphere B's post impact velocity is known, and to the right.
i have to find A's post collision velocity.
Intuitively, I know it will be the difference between the impact velocity of A and the final velocity of B.
I can demonstrate this using conservation of momentum:
m1u1+m2u2 = m1v1 + m2v2
Should i do any other calculations?
i have to find A's post collision velocity.
Intuitively, I know it will be the difference between the impact velocity of A and the final velocity of B.
I can demonstrate this using conservation of momentum:
m1u1+m2u2 = m1v1 + m2v2
Should i do any other calculations?
Answers
Answered by
bobpursley
No. As I read the question, u2 is zero.
Answered by
charlie
Yes, it's zero. That seems to make the second term (m2u2) zero, but I still get what i think is the correct answer.
What should be my next approach?
What should be my next approach?
Answered by
Damon
(ma ua + mb ub)before = (ma va + mb vb)after
ua is known
ub is 0
so
ma ua = ma va + mb vb
but vb is known
so
ma va = ma ua - mb vb
so
va = (maua -mb vb)/ma
everything on the right is known
ua is known
ub is 0
so
ma ua = ma va + mb vb
but vb is known
so
ma va = ma ua - mb vb
so
va = (maua -mb vb)/ma
everything on the right is known
Answered by
charlie
Thanks both, for the answers.
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