Conservation of Momentum with Friction

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SUMMARY

The discussion focuses on the conservation of momentum in a collision involving a bullet and a block on a rough surface. A bullet with a mass of 6.32 g is fired into a block of mass 2.30 kg, which is initially at rest, and they slide together until coming to rest due to friction with a coefficient of 0.28. The participant attempted to apply the momentum equation and kinetic energy principles but encountered issues with the calculations, particularly in accounting for friction. The key takeaway is that the distance traveled while coming to a stop is essential for accurately calculating the effects of friction on kinetic energy.

PREREQUISITES
  • Understanding of conservation of momentum principles
  • Knowledge of kinetic energy equations
  • Familiarity with friction coefficients and their impact on motion
  • Basic algebra for solving equations
NEXT STEPS
  • Study the concept of inelastic collisions and momentum conservation
  • Learn how to calculate work done by friction and its effect on kinetic energy
  • Explore the relationship between distance, force, and energy in motion
  • Investigate the equations of motion under constant acceleration
USEFUL FOR

Physics students, educators, and anyone interested in understanding the principles of momentum and energy in collision scenarios, particularly in the context of frictional forces.

derf709
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Homework Statement



A bullet of mass m = 6.32 g is fired into a block of mass M = 2.30 kg that is initially at rest on a rough surface. (The coefficient of friction is 0.28 between the block and the surface.) The bullet ends up stuck in the block, and together they slide across the surface and come to rest.

Homework Equations



KE=1/2 mv^2
p= mv

The Attempt at a Solution



(.00632)(vi)=(.00632+2.30)(Vf)

I was thinking I could set the total kinetic energy minus friction equal to zero, and then solve for the velocity, which could be used in the momentum equation. is this on the right track?

1/2(.00632+2.30)v^2-6.33=0
v=2.34 m/s

Plugging in final velocity, I got an initial velocity of 855 m/s. It sounds plausible, but the answer is incorrect. Any suggestions? :)
 
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Your problem is missing information. You can't subtract friction force in Newtons from KE which is in in Newton-meters (joules). You need to know the distance traveled while coming to a stop.
 

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