Force Required to Overcome Friction

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    Force Friction
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Discussion Overview

The discussion revolves around the forces required to overcome friction in a vehicle, specifically focusing on a 2000 Toyota Corolla. Participants explore the factors influencing the total forward force needed to move the vehicle, including friction from tires, moving parts, and other resistive forces. The conversation touches on theoretical calculations and practical applications related to replacing a gasoline engine with an electric motor.

Discussion Character

  • Exploratory
  • Technical explanation
  • Conceptual clarification
  • Debate/contested
  • Mathematical reasoning

Main Points Raised

  • Michael Burt questions the total forward force required to move a 2000 Toyota Corolla, considering factors like rust and the vehicle's mass (1,095 kg).
  • Some participants suggest that the main friction comes from the tires on the pavement and internal moving parts of the vehicle.
  • There is a mention of needing to account for static friction and the normal force in calculations.
  • One participant emphasizes that the force required to move the car includes overcoming inertia, drag force, and rolling resistance, estimating that 15-20% of the total force will address internal friction and inertia of rotating components.
  • Another participant questions whether the force required by the engine or electric motor is the same as the force needed to push the car in gear, indicating a potential misunderstanding of the relationship between these forces.
  • Links to external resources are provided for further calculations and theory related to vehicle performance.

Areas of Agreement / Disagreement

Participants express varying views on the complexities of calculating the required force to move the vehicle, with no consensus reached on the exact relationships between the forces involved. Some participants clarify and refine earlier claims, but disagreements remain regarding the specifics of the calculations and assumptions.

Contextual Notes

Limitations include assumptions about the vehicle's condition, such as rust and the state of moving parts, which may affect the friction calculations. The discussion also highlights the need for specific conditions like acceleration and velocity to determine the total power required.

mburt
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Hi,

My name is Michael Burt and I am level 3 physics student (high school), and I have a pretty general question about friction.

There's an old 2000 Toyota Corolla sitting in my backyard, and I was wondering what is the total forward force that the engine must create to move the vehicle, or even just the force threshold.

Some assumptions have to be made of course, involving rust and older parts. But I realize that the main friction is with the tires to the pavement, and moving parts within the vehicle.

The stock mass is listed at 1 095 kg, so I understand one of the forces of friction will be the normal force times the percentage of static friction...

Obviously there is a lot more going on here than just a normal force for friction, so maybe someone could explain to me other sources of friction with the vehicle!

I want to be able to find an electric motor to replace my gasoline engine (but maintain the same driveshaft, transmission and so on), using a variable power supply to act as throttle. And to my understanding, if I can calculate the forward force required to actually move the vehicle, then the wattage (J/s) of an appropriate motor could handle that.

Any advice/loop holes in my plan would be greatly appreciated,
Mike.
 
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See this http://hpwizard.com/car-performance.html" for calculations and theory on the requirement for acceleration and speed for a vehicle.
 
Last edited by a moderator:
I'm not sure that's exactly what I'm looking for, but thanks.

It seems too simple that the force required to push the car in gear would be the same force required by the engine (or electric motor) to move it?
 
mburt said:
I'm not sure that's exactly what I'm looking for, but thanks.

It seems too simple that the force required to push the car in gear would be the same force required by the engine (or electric motor) to move it?

I'm not sure what you mean by «push the car in gear», but the fact is that when the car will be in motion, there will be an acceleration and a velocity (no matter how small they are). These will determine the inertia and drag force to be compensated in addition to the rolling resistance (again, no matter how small they are). From there, about 15-20% of the total force needed will be to fight internal friction and inertia of the rotating components (wheels, gears, crankshaft, etc.)

There is no other way around it.

How fast you want to go (acceleration and velocity) will determine how much power you need; even if you are pushing the car with your hands!
 

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