For traffic moving at `60 kmh^(-1)`, if the radius of the curve is `0.1 km`, what is the correct angle of banking of the road? Take `g = 10ms^(-2)`.

(a) Find the maximum speed at which a car turn round a curve of 30 m radius on a level road if the coefficient of friction between the tyres and the road is 0.4 [ acc. Due to gravity = 10 m // s^(2) ] (b) For traffic moving at 60 km/hr , if the radius of the curve is 0.1 km , what is the correct angle of banking of the road ? ( g = 10 m // s^(2))

For traffic moving at 60km//h if the radius of the curve is 0.1km what is the correct angle of banking of the road Given g = 10m//s^(2) .

A circular curve of a highway is designed for traffic moving at 72 km/h. if the radius of the curved path is 100 m, the correct angle of banking of the road should be given by:

A circular curve of a highway is designed for traffic moving at 72 km/h. If the radius of the curved path is 100m, the correct angle of banking of the road shold be given by :

A circular curve of a highway is designed for traffic moving at 72km//h . If the radius of the curved path is 100m , the correct angle of banking of the road should be given by :

For traffic moving at 60 km//hour along a circular track of radius 0.1 km, the correct angle of banking is

A banked circular highway curve is designed for traffice moving at 65km/h. The radius of the curve is 200 m. Traffic is moving along the highway at 40 km/h on rainy day. What is the minimum coefficient of friction between tires and road that will allow cars to take the turn without sliding off the road? (Assume the cars do not have negative lift.)

If the banking angle of curved road is given by tan^(-1)((3)/(5)) and the radius of curvature of the road is 6 m, then the safe driving speed should not exceed (take, g=10ms^(-2) )

A stone is thrown with a speed of 10 ms^(-1) at an angle of projection 60^(@) . Find its height above the point of projection when it is at a horizontal distance of 3m from the thrower ? (Take g = 10 ms^(-2) )