A car round on unbanked curve of radius 92 m without skidding at a speed of `26 ms ^(-1)` . The smallest possible coefficient of static friction between the tyres and the road is

The maximum speed with which a car driven round a curve of radius 18 m without skidding (where , g=10ms^(-2) and the coefficient of friction between rubber tyres and the roadway is 0.2)is

The maximum speed with which a car can be driven touqd a curve of radius 18 m without skidding {When g = 10 ms^-2 and the coefficient of friction between rubber tyres and the roadways is 0.2) is

Calculate the maximum speed with which a vehicle can travel on a banked circular road without skidding. A cyclist at a 18 km/h on a level road takes a sharp turn of radius 3 m without reducing the speed. The coefficient of static friction between the tyres and the road is 1. Will cyclist slip while taking the turn?

What will be maximum speed of a car on a road turn of radius 30 m, if the coefficient of friction between the tyres and the road is 0.4 ?

A car starts from rest on a horizontal circular road of radius 190 m and gains speed at a uniform rate 1.2 m//s^(2) . The coefficient of static friction between the road and the tyres is 0.37 . Calculate the distance travelled by the car before it begins to skid.

What is the maximum speed with which an automobile can round an unbanked curve of radius 200 m without skidding if the coefficient of friction between tyre and road is 0.3 ? (g = 9.8 ms^(-2)) [Hint : Centripetal force = (mv^(2))/(r) = muN = mu mg ]

A car is driven round a curved path of radius 18 m without the danger of skidding. The coefficient of friction between the tyres of the car and the surface of the curved path is 0.2. What is the maximum speed in kmph of the car for safe driving ? [g = 10 ms^(-1) ]

A car is driven round a curved path of radius 18 m without the danger of skidding. The coefficient of friction between the tyres of the car and the surface of the curved path is 0.2. What is the maximum speed in kmph of the car for safe driving ? [g = 10 ms^(-1) ]