Distance and time required to stop a sliding unit?

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SUMMARY

The discussion centers on calculating the distance and time required for a heavy unit to stop sliding on a plane inclined at 1 degree, with an initial velocity (Vi) of 10 m/hr and a final velocity (Vf) of 0. Participants recommend using differential equation solvers to model the scenario effectively. Specific software tools for this purpose were not mentioned, but the emphasis is on the necessity of incorporating friction into the calculations to determine the stopping distance and time accurately.

PREREQUISITES
  • Understanding of basic physics concepts such as velocity, friction, and inclined planes.
  • Familiarity with differential equations and their applications in motion analysis.
  • Knowledge of kinematic equations for calculating distance and time.
  • Experience with mathematical modeling software or tools for solving differential equations.
NEXT STEPS
  • Research differential equation solvers such as MATLAB or Mathematica for modeling motion scenarios.
  • Study the principles of friction and its impact on motion on inclined surfaces.
  • Learn about kinematic equations and how to apply them to real-world problems.
  • Explore simulation software that can visualize the stopping distance and time for moving objects.
USEFUL FOR

Physics students, engineers, and anyone involved in motion analysis or modeling scenarios involving friction and inclined planes.

ryansteel
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A very heavy unit sitting on a plane at 1degree angle... i checked that with friction only the unit will stop sliding

Vi = initial Velocity is 10m/hr
Vf = Final velocity is 0 (as it has stopped)
the question is hom much distance will it cover until stopping completely and how long will it take to stop.

Can anyone suggest a Software to model this?!?

thnx
 
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Any good differential equation slover should do the job.
 

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