A bridge is in the form of a semicircle of radius `40m`. The greatest speed with which a motorcycle can cross the bridge without leaving the ground at the highest point (frictional force is negligibly small)

A block of mass m is in contact with the cart C as shown in the figure. The coefficient of static friction between the block and the cart is mu . The acceleration a of the cart that will prevent the block from falling satisfies: A bridge is in the from of a semi-circle of radius 40m. The greatest speed with which a motor cycle can cross the bridge without leaving the ground at the highest point is

A bridge over a canal is in the form of an arc of a circle of radius 20 m. Calculate the maximum speed at which a motor cycle can pass over the bridge without leaving the ground at the highest point ?.

A bridge of over a canal is the form of a circular arc of radius 5m. The maximum speed with which a motor cycle corsses the bridge withoue leaving the ground at the highest point is g = 10ms^(-2) , (in m/s)

The roadway bridge over a stream is in the form of an arc of a circle of radius 50 m. What is the maximum speed with which a car can cross the bridge without leaving the ground at the highest point?

The roadway of a bridge over a canal is in the form of a circular arc of radius 18 m. What is the greatest speed with which a motor cycle can cross the bridge without leaving ground.

The roadway bridge over a cannot is in the form of an arc of a circle of radius 20 m. what is the maximum speed with which a car cann cross the bridge without leaving the ground at the highet point ?

The railway bridge over a canal is in the form of an arc of a circle of radius 20m. What is the minimum speed with which a car can cross the bridge without leaving contact with the ground at the highest point ? Take g = 9.8 ms^(-2)

The roadway bridge over a canal is the form of an arc of a circle of radius 20 m. What is the minimum speed with which a car can cross the bridge without leaving contact with the ground at the highest point (g = 9.8 m/s2