Motor Torque required for 4 wheel drive electric car

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Homework Help Overview

The problem involves calculating the motor torque required for a four-wheel drive electric car with a specified mass and wheel configuration. The scenario includes a weight distribution across the wheels and considers the adhesion coefficient for traction on a dry surface.

Discussion Character

  • Exploratory, Assumption checking, Conceptual clarification

Approaches and Questions Raised

  • Participants discuss the calculations for traction force and torque, questioning the correctness of the formulations and units used. There is also inquiry into how velocity factors into the torque requirement.

Discussion Status

Some participants agree on the correctness of the original calculations while noting potential unit discrepancies. There is an exploration of the implications of the adhesion coefficient and the nature of the torque required to maintain constant velocity, with no explicit consensus reached on the overall approach.

Contextual Notes

Participants note the absence of data regarding rolling resistance or drag, which may affect the torque calculations. The discussion also highlights assumptions about the definition of the adhesion coefficient and its implications for the calculations.

Sandesh_10
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Homework Statement


There is 14 kg of mass kept on a chassis (consider chassis weightless). Chassis is having 2 identical rear wheels and 2 Steel caster ball wheels at front. Consider the weight distribution to be equal on each of the wheel. All wheels are coupled to a DC motor-gearbox (1:1) each.The Rear Wheels are having 80mm diameter and made up of rubber and the chassis car is to be moved on a dry vinyl flooring. Adhesion coefficient,μ = 0.85.
Find the motor torque required if the car is to be moved at 1.2 m/s.

Homework Equations


Torque, τ = F * D/2
F : traction force required
D: diameter of wheel

Traction force, F= β * W
W : weight
β : adhesion factor

The Attempt at a Solution


F = 0.85 * 14*9.81 = 116.74 N
and thus
τ = 116.74 * 0.080/2 = 4.67 N.mm

Are these formulations and method correct?
Where and how does the velocity comes into picture?
 
Last edited:
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It seems to me that you have computed the maximum torque that can be applied without skidding. Since no rolling resistance or drag data have been provided, there is no lower limit to the torque required to keep the vehicle moving at a steady speed.
 
I think your calculations are correct but your units should be N-m not N.mm.
I (we) assume the velocity is constant and that the torque is merely to overcome the adhesion force.
 
barryj said:
I think your calculations are correct but your units should be N-m not N.mm.
I (we) assume the velocity is constant and that the torque is merely to overcome the adhesion force.
That assumes 'adhesion coefficient' means that the wheels are tending to stick to the floor, resulting in a constant drag as the vehicle advances. The term was unfamiliar to me so I did a little research before posting (above). As far as I can make out, it is just another term for static friction. This led me to conclude, as I said, that what has been computed in the OP is the maximum torque that can be applied without skidding.
 

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