Help with equations for Momentum Question

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SUMMARY

The discussion focuses on calculating the total momentum of a system consisting of two carts with masses of 2.3 kg and 1.5 kg, moving towards each other with velocities of +4.5 m/s and -1.9 m/s, respectively. The momentum equation, p = m v, is emphasized, where 'p' represents momentum, 'm' is mass, and 'v' is velocity, highlighting the vector nature of these quantities. The user seeks clarity on the equations needed to solve for total momentum and the velocity of the first cart when the second cart is at rest, rather than the final answers.

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  • Understanding of basic physics concepts, specifically momentum.
  • Familiarity with vector quantities and their significance in physics.
  • Knowledge of the equation for momentum: p = m v.
  • Ability to perform calculations involving mass and velocity.
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This discussion is beneficial for physics students, educators, and anyone interested in understanding momentum calculations in collision scenarios.

weasal1975
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Homework Statement


I have absolutely no idea how to setup the equation for the following homework problem.

2.3-kg cart is rolling across a frictionless, horizontal track toward a 1.5-kg cart held initially at rest. The carts are loaded with strong magnets that cause them to attract one another. Thus, the speed of each is increasing. At a certain instant before they collide, the 1st carts velocity is +4.5m/s and 2nd cart is -1.9m/s.

A) total momentum of the system of 2 carts at this instant
B) velocity of 1st cart when 2nd cart is at rest.

I don't want the answer, I can find those on google. I want to under which equations to use and why.


Homework Equations





The Attempt at a Solution


 
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Let's start with A), hat will help you solve B) as well.

The equation for momentum is
p = m v,
where m is the mass and v the velocity.

The boldface letters mean that the quantities are vectors. If you don't know what that means, then all you need to remember is that they have a direction (3 m/s and -3 m/s are different things).
 
Thank you. Would I need to do this for both cars and then subtract?
 

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