Is there a way to figure the velocity required to move uphill

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SUMMARY

The discussion focuses on calculating the velocity required for a 1000 kg car to ascend a hill with a 0.02 percent grade and a friction coefficient of 0.7. The force required to overcome gravity and friction is calculated to be 6866.99 N using the equation F = μmg cosθ. The participant expresses confusion about converting force into velocity, recognizing that these are distinct physical concepts. Ultimately, the discussion highlights the importance of understanding the relationship between force, mass, and motion in physics.

PREREQUISITES
  • Understanding of Newton's laws of motion
  • Familiarity with basic physics equations, specifically F = μmg cosθ
  • Knowledge of friction coefficients and their impact on motion
  • Concept of gravitational force and its calculation
NEXT STEPS
  • Study the relationship between force and acceleration using Newton's second law
  • Learn about energy conservation in mechanical systems
  • Explore kinematic equations to relate velocity, acceleration, and time
  • Investigate the effects of different friction coefficients on vehicle motion
USEFUL FOR

Students studying physics, automotive engineers, and anyone interested in understanding the dynamics of vehicles on inclines.

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Homework Statement



I'm trying to figure out how much velocity is required to move 1000 kg car up a hill that has a .02 percent grade and a friction value 0.7.


Homework Equations



F= μmg cosθ

The Attempt at a Solution



F = 6866.99 N

If this is correct how do you get this into velocity.
 
Last edited:
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Ah, never mind this question really makes no sense anyway. Obviously we are dealing with forces which can not be changed to velocity. ( ya... I loose arguments with myself all the time).

Thanks
 

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