0
You visited us 0 times! Enjoying our articles? Unlock Full Access!
Question

A cylinder rolls without slipping over a horizontal plane with constant velocity. The radius of the cylinder is equal to r. At this moment
  1. The speed of B is 2 times the speed of A
  2. The radius of curvature of trajectory traced out by A is 4r
  3. The radius of curvature of trajectory traced out by B is 22r
  4. The radius of curvature of trajectory traced out by C is r

A
The radius of curvature of trajectory traced out by B is 22r
B
The radius of curvature of trajectory traced out by C is r
C
The speed of B is 2 times the speed of A
D
The radius of curvature of trajectory traced out by A is 4r
Solution
Verified by Toppr

Was this answer helpful?
0
Similar Questions
Q1
A cylinder rolls without slipping over a horizontal plane with constant velocity. The radius of the cylinder is equal to r. The radii of curvature of the trajectory traced out by the point A in figure has the relation
776648_7a8898012ee347d386b8cd36e2bdc346.png
View Solution
Q2
A cylinder rolls without slipping over a horizontal plane. The radius of the cylinder is equal to r. If the curvature radii of trajectories traced out by the points B is RB=x2r. Find x.
129715.png
View Solution
Q3
A cylinder rolls without slipping over a horizontal plane. The radius of the cylinder is equal to r. Find the curvature radii of trajectories traced out by the points A and B in Fig.
1443909_689e8aeb7436474b90e4602f869146cf.jpg
View Solution
Q4
A particle of mass m is projected with speed u at an angle θ with the horizontal. Find the radius of curvature of the path traced out by the particle at the point of projection and also at the highest point of the trajectory.
View Solution
Q5
A cylinder rolls without slipping over a horizontal plane with constant velocity. The radius of the cylinder is equal to r. At this moment
View Solution