Home
Class 11
PHYSICS
A solid cylinder rolls down an inclined ...

A solid cylinder rolls down an inclined plane. Its mass is `2 kg and radius 0.1 m`. It the height of the inclined plane is `4m`, what is its rotational `K.E.` when it reaches foot of the plane ? Assume that the surfaces are smooth. Take `M.I.` of solid cylinder about its axis = `mr^(2)//2`.

Promotional Banner

Topper's Solved these Questions

  • ROTATIONAL MOTION

    CBSE COMPLEMENTARY MATERIAL|Exercise NUMERICALS|12 Videos
  • ROTATIONAL MOTION

    CBSE COMPLEMENTARY MATERIAL|Exercise ROTATIONAL MOTION (5 MARKS)|2 Videos
  • ROTATIONAL MOTION

    CBSE COMPLEMENTARY MATERIAL|Exercise ROTATIONAL MOTION (2 MARK)|15 Videos
  • PROPERTIES OF MATTER

    CBSE COMPLEMENTARY MATERIAL|Exercise MULTIPLE CHOICE QUESTIONS (MCQs)|20 Videos
  • THERMODYNAMICS

    CBSE COMPLEMENTARY MATERIAL|Exercise MULTIPLE CHOICE QUESTIONS (MCQs)|20 Videos

Similar Questions

Explore conceptually related problems

A soild cylinder rolls down an inclined plane. Its mass is 2 kg and radius 0.1 m . It the height of the inclined plane is 4m , what is its rotational K.E. when it reaches foot of the plane ? Assume that the surfaces are smooth. Take M.I. of soild cylinder about its axis = mr^(2)//2 .

If a solid cylinder rolls down an inclined plane, then its:

A solid cylinder, of mass 2 kg and radius 0.1 m, rolls down an inclined plane of height 3m. Calculate its rotational energy when it reaches the foot of the plane.

A solid cylinder rolls down from an inclined plane of height h. What is the velocity of the cylinder when it reaches at the bottom of the plane ?

A solid cylinder is rolling without slipping down an inclined plane. Then its angular momentum is :

A solid sphere of mass m rolls down an inclined plane a height h . Find rotational kinetic energy of the sphere.

A solid cylinder (i) rolls down (ii) slides down an inclined plane. The ratio of the accelerations in these conditions is

A solid cylinder rolls down a smooth inclined plane 4.8 m high without slipping. What is its linear speed at the foot of the plane, if it starts rolling from the top of the plane? (use g = 10 m//s^(2) )