In a closed system, Glider A with a mass of 0.40 kg and a speed of 4.00 m/s collides with Glider B at rest with a mass of 0.40 kg. The two interlock and move off. What speed are they moving? 0.50 m/s 1.0 m/s 2.0 m/s 4.0 m/s
So you have an system that looks like \[M _{glider1}^{}V _{glider1(initial)}^{} + M _{glider2}^{}V _{glider2(initial)}^{} = (M _{glider1}^{} + M _{glider2}^{})V _{gliders(final)}^{} \] They have the same velocity at the end because they are interlocked So Rearrange for V_final....plug in all your numbers and solve
okay
so 0.40 + 0.40?
4.0 ?
not quite when you plug the numbers in *after rearranging for V_final you should have Mass of glider 1...times velocity (initially) of glider 1......ALL DIVIDED BY (Mass of glider1 + Mass of glider2)
ooh 4.4
is what i got
it should be .40kg Times 4.00m/s ------------------- (.40kg + .40kg) what does this equal?
2
great!
another question
A shot-putter throws a 5.0 kg shot at a speed of 10.0 m/s. What is the kinetic energy of the shot?
\[Kinetic Energy = \frac{ 1 }{ 2 } m v^2\]
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