Find an expression for maximum speed of a vehicle, which can be achieved while taking a turn on a banked circular road.
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HEY DEAR .
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If R1 and R2 are the normal reactions of the ground on the two tyres of a car of weight Mg, going around on a circular turn of radius r, with velocity v, on a level road, then
F1 = µR1 and F2 = µR2
Where, µ is the coefficient of friction between the tyres and the road
The total force of friction provides the necessary centripetal force, i.e.,
The total normal reaction balances the weight of the car, i.e.
The above equation gives the maximum velocity with which the car can take a turn of radius rs, when the coefficient of friction between the tyres and the road is equal to r.
HOPE , IT HELPS . ✌✌
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If R1 and R2 are the normal reactions of the ground on the two tyres of a car of weight Mg, going around on a circular turn of radius r, with velocity v, on a level road, then
F1 = µR1 and F2 = µR2
Where, µ is the coefficient of friction between the tyres and the road
The total force of friction provides the necessary centripetal force, i.e.,
The total normal reaction balances the weight of the car, i.e.
The above equation gives the maximum velocity with which the car can take a turn of radius rs, when the coefficient of friction between the tyres and the road is equal to r.
HOPE , IT HELPS . ✌✌
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