Physics-
General
Easy
Question
When a force F is applied on a block of mass m resting on a horizontal surface then there are two possibilities, either block moves by translation or it moves by toppling. If the surface is smooth then the block always translates but on a rough surface it topples only when the torque of the applied force F is greater than the torque of mg about a point in contact with the ground. When the force F is applied the body may topple about A or it may translate. When the block topples about A, the normal force :-
- passes through centre of mass
- is zero
- shifts to the right and passes through rightmost edge containing A
- is zero if the surface is smooth
The correct answer is: shifts to the right and passes through rightmost edge containing A
Related Questions to study
physics-
A rod AB of length 2 m and mass 2 kg is lying on smooth horizontal x- y plane with its centre at origin O as shown figure. An impulse J of magnitude 10 is applied perpendicular to AB at A. Co-ordinates of point A of the rod after time t = will be :-
A rod AB of length 2 m and mass 2 kg is lying on smooth horizontal x- y plane with its centre at origin O as shown figure. An impulse J of magnitude 10 is applied perpendicular to AB at A. Co-ordinates of point A of the rod after time t = will be :-
physics-General
physics-
A rod AB of length 2 m and mass 2 kg is lying on smooth horizontal x- y plane with its centre at origin O as shown figure. An impulse J of magnitude 10 N-s is applied perpendicular to AB at A. The distance of point P from centre of the rod which is at rest just after the impact is :-
A rod AB of length 2 m and mass 2 kg is lying on smooth horizontal x- y plane with its centre at origin O as shown figure. An impulse J of magnitude 10 N-s is applied perpendicular to AB at A. The distance of point P from centre of the rod which is at rest just after the impact is :-
physics-General
physics-
A disc of mass m and radius R is placed over a plank of same mass m. There is sufficient friction between disc and plank to prevent slipping. A force F is applied at the centre of the disc. Force of friction between the disc and the plank is :-
A disc of mass m and radius R is placed over a plank of same mass m. There is sufficient friction between disc and plank to prevent slipping. A force F is applied at the centre of the disc. Force of friction between the disc and the plank is :-
physics-General
physics-
A disc of mass m and radius R is placed over a plank of same mass m. There is sufficient friction between disc and plank to prevent slipping. A force F is applied at the centre of the disc. Acceleration of the plank is :-
A disc of mass m and radius R is placed over a plank of same mass m. There is sufficient friction between disc and plank to prevent slipping. A force F is applied at the centre of the disc. Acceleration of the plank is :-
physics-General
physics-
A small sphere of mass 1 kg is rolling without slipping on a stationary base with linear speed v = . It leaves the inclined plane at point C Find ratio of rotational and translational kinetic energy of the sphere when it strikes the ground after leaving from point C :-
A small sphere of mass 1 kg is rolling without slipping on a stationary base with linear speed v = . It leaves the inclined plane at point C Find ratio of rotational and translational kinetic energy of the sphere when it strikes the ground after leaving from point C :-
physics-General
physics-
A small sphere of mass 1 kg is rolling without slipping on a stationary base with linear speed v = . It leaves the inclined plane at point C Find its linear speed at point C :-
A small sphere of mass 1 kg is rolling without slipping on a stationary base with linear speed v = . It leaves the inclined plane at point C Find its linear speed at point C :-
physics-General
physics-
A solid sphere has linear velocity = 4 m/s and angular velocity =9 rad/s as shown. Ground on which it is moving, is smooth. It collides elastically with a rough wall of coefficient of friction . Radius of the sphere is 1 m and mass is 2 kg. What is net linear impulse imparted by the wall on the sphere during impact :-
A solid sphere has linear velocity = 4 m/s and angular velocity =9 rad/s as shown. Ground on which it is moving, is smooth. It collides elastically with a rough wall of coefficient of friction . Radius of the sphere is 1 m and mass is 2 kg. What is net linear impulse imparted by the wall on the sphere during impact :-
physics-General
physics-
A solid sphere has linear velocity = 4 m/s and angular velocity =9 rad/s as shown. Ground on which it is moving, is smooth. It collides elastically with a rough wall of coefficient of friction . Radius of the sphere is 1 m and mass is 2 kg. If the sphere after colliding with the wall roll without slipping in opposite direction, then coefficient of friction is :-
A solid sphere has linear velocity = 4 m/s and angular velocity =9 rad/s as shown. Ground on which it is moving, is smooth. It collides elastically with a rough wall of coefficient of friction . Radius of the sphere is 1 m and mass is 2 kg. If the sphere after colliding with the wall roll without slipping in opposite direction, then coefficient of friction is :-
physics-General
physics-
A solid sphere is rolling without slipping on rough ground as shown in figure. It collides elastically with an identical another sphere at rest. There is no friction between the two spheres. Radius of each sphere is R and mass is m. What is the net angular impulse imparted to second sphere by the external forces ?
A solid sphere is rolling without slipping on rough ground as shown in figure. It collides elastically with an identical another sphere at rest. There is no friction between the two spheres. Radius of each sphere is R and mass is m. What is the net angular impulse imparted to second sphere by the external forces ?
physics-General
physics-
A solid sphere is rolling without slipping on rough ground as shown in figure. It collides elastically with an identical another sphere at rest. There is no friction between the two spheres. Radius of each sphere is R and mass is m. Linear velocity of first sphere after it again starts rolling without slipping is :-
A solid sphere is rolling without slipping on rough ground as shown in figure. It collides elastically with an identical another sphere at rest. There is no friction between the two spheres. Radius of each sphere is R and mass is m. Linear velocity of first sphere after it again starts rolling without slipping is :-
physics-General
physics-
A solid sphere is kept over a smooth surface as shown is figure. It is hit by a cue at height h above the centre C. If the surface is rough, then after hitting the sphere, in which case the force of friction is in forward direction:-
A solid sphere is kept over a smooth surface as shown is figure. It is hit by a cue at height h above the centre C. If the surface is rough, then after hitting the sphere, in which case the force of friction is in forward direction:-
physics-General
physics-
A solid sphere is kept over a smooth surface as shown is figure. It is hit by a cue at height h above the centre C. In case 1, and in case 2, Suppose in case 1 the sphere acquires a total kinetic energy and in case 2 total kinetic energy is . Then :-
A solid sphere is kept over a smooth surface as shown is figure. It is hit by a cue at height h above the centre C. In case 1, and in case 2, Suppose in case 1 the sphere acquires a total kinetic energy and in case 2 total kinetic energy is . Then :-
physics-General
physics-
In rotational motion if angular acceleration (or retardation) is constant we can apply equations of motion = etc. Here = A solid sphere of mass 5 kg and radius 1 m after rotating with angular speed = 40 rad/s is placed between two smooth walls on a rough ground. Distance between the walls is slightly greater than the diameter of the sphere. Coefficient of friction between the sphere and the ground is = 0.1. Sphere will stop rotating after time t = ......... s:
In rotational motion if angular acceleration (or retardation) is constant we can apply equations of motion = etc. Here = A solid sphere of mass 5 kg and radius 1 m after rotating with angular speed = 40 rad/s is placed between two smooth walls on a rough ground. Distance between the walls is slightly greater than the diameter of the sphere. Coefficient of friction between the sphere and the ground is = 0.1. Sphere will stop rotating after time t = ......... s:
physics-General
physics-
A uniform bar of length 6a and mass 8m lies on a smooth horizontal table. Two point masses m and 2m moving in the same horizontal plane with speed 2v and v respectively, strike the bar (as shown in the fig.) and stick to the bar after collision. Denoting angular velocity (about the centre of mass), total energy and centre of mass velocity by , E and respectively, we have after collision:
A uniform bar of length 6a and mass 8m lies on a smooth horizontal table. Two point masses m and 2m moving in the same horizontal plane with speed 2v and v respectively, strike the bar (as shown in the fig.) and stick to the bar after collision. Denoting angular velocity (about the centre of mass), total energy and centre of mass velocity by , E and respectively, we have after collision:
physics-General
physics-
The moment of inertia of a thin square plate ABCD, of uniform thickness about an axis passing through the centre O and perpendicular to the plane of the plate is ( where and are respectively moments of inertia about axis 1, 2, 3 and 4 which are in the plane of the plate)
The moment of inertia of a thin square plate ABCD, of uniform thickness about an axis passing through the centre O and perpendicular to the plane of the plate is ( where and are respectively moments of inertia about axis 1, 2, 3 and 4 which are in the plane of the plate)
physics-General