The given problem can be solved in two steps. Firstly by applying the principle of work and energy between A and B to find velocity at B and then applying equations of motion between B and C to find the velocity at C and the horizontal distance c. Please have a look into the attached images for solution in details. Thank you.


A small sphere of mass mand radius ris released from rest at A and rolls without...
A sphere of radius r starts from rest and rolls without slipping along a curved surface, dropping through a vertical distance of 0.431 m. Find the final speed v of the sphere's center of mass.
A disk and a sphere, each of mass mand radius rare released from rest. After 2 full turns, which body has a larger angular velocity? Assume roll without slip. e Sphere Disk The two are equal Cannot be determined
A smooth sphere of radius R rests on a horizontal plane. A small mass is placed on top of the sphere and slides without friction down it. Find a) the angle and speed at which the small mass leaves the surface of the sphere and b) the angle and speed with which the mass strikes the ground.
A sphere of mass m and radius r rolls without slipping inside a curve surface of radius R. Knowing that the sphere is released from rest in the position shown, derive an expression for (a) the linear velocity of the sphere as it passes through B (20), (b) the magnitude of the vertical reaction at that instant. (20) R В A B
A small block of mass m1 is released from rest at the top of a
curve-shaped, frictionless
wedge which sits on a frictionless horizontal surface as
shown. The height of the wedge
is h = 5 m. When the block leaves the wedge its velocity
relative to the ground is
measured to be 4.00 m/s to the right as shown in the figure.
If the mass of the block is
doubled to become 2m1, what will be its speed when...
A sphere of mass M and radius R starts at rest and rolls without slipping down an incline and embeds itself in a hollow cube at the bottom that is only 1/5 its mass. If the incline is h tall and the table has a height of D from the floor, at what horizontal distance from the table do the two objects land? The cube/sphere combination leaves the incline moving horizontally.
a small sphere of radius (r) =1.5cm rolls without slipping on the track whose radius (R) =26cm. the sphere starts rolling at a height (R) above the bottom of the track. when it leaves the track after passing through an angle of 135 degrees. a. at what distance D from the base of the track will the sphere hit the ground. Please specify how you find x and y components of the velocity.
a small sphere of radius (r) =1.5cm rolls without slipping on the track whose radius (R) =26cm. the sphere starts rolling at a height (R) above the bottom of the track. when it leaves the track after passing through an angle of 135 degrees. a. at what distance D from the base of the track will the sphere hit the ground. In this question, why the y component of the velocity is not vsin(theta) but vcos(theta). Also why the x...
A small block of mass m, is released from rest at the top of a curve-shaped, frictionless wedge which sits on a frictionless horizontal surface as shown. The height of the wedge is h = 5 m. When the block leaves the wedge its velocity relative to the ground is measured to be 4.00 m/s to the right as shown in the figure. If the mass of the block is doubled to become 2m, what will be its speed when...
A small block of mass mi is released from rest at the top of a curve-shaped, frictionless wedge which sits on a frictionless horizontal surface as shown. The height of the wedge is h = 5 m. When the block leaves the wedge its velocity relative to the ground is measured to be 4.00 m/s to the right as shown in the figure. If the mass of the block is doubled to become 2m, what will be its speed when...