Solving Collision Problem: 10.0g Bullet & 5.00lg Block

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SUMMARY

The discussion focuses on solving a collision problem involving a 10.0-g bullet and a 5.00-kg block of wood. The bullet embeds into the block, resulting in a combined speed of 0.600 m/s post-collision. To find the original speed of the bullet, participants emphasize using the conservation of momentum equation rather than the incorrect formula initially presented. The correct approach involves rearranging the momentum equation to isolate the bullet's initial velocity.

PREREQUISITES
  • Understanding of conservation of momentum principles
  • Familiarity with basic physics equations related to collisions
  • Ability to manipulate algebraic equations
  • Knowledge of unit conversions (grams to kilograms)
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  • Learn how to derive equations for initial velocities in collision problems
  • Practice problems involving momentum conservation with varying masses
  • Explore real-world applications of collision physics in sports or automotive safety
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This discussion is beneficial for physics students, educators, and anyone interested in understanding collision dynamics and momentum conservation in practical scenarios.

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Homework Statement


a 10.0-g bullet is fired into a stationary block of wood (m=5.00 lg). the bullet imbeds into the block. the speed of the bullet-plus-wood combination immediately after the collision is 0.600 m/s. what was the original speed of the bullet


Homework Equations



v= (m1)(v1a)/((m1)+(m2)
I=delat p
i am not 100% if you would even use that, or if that is what you need. i tryed it out and i will post it in about 10min. but the answer was given to me, and when i tested it out, i was wrong

The Attempt at a Solution



to be added soon.
 
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Dejey said:
v= (m1)(v1a)/((m1)+(m2)

If you tried to work out the answer using this then you would be wrong. You're trying to find the speed of the bullet. the equation you've given is arranged for the speed of the bullet and block which you already know. Start with the conservation of momentum equation and try rearranging it again.
 

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