Please wait...
Contact Us
Contact
Need assistance? Contact us on below numbers

For Study plan details

10:00 AM to 7:00 PM IST all days.

For Franchisee Enquiry

OR

or

Thanks, You will receive a call shortly.
Customer Support

You are very important to us

For any content/service related issues please contact on this number

93219 24448 / 99871 78554

Mon to Sat - 10 AM to 7 PM

A block of mass m is placed at relative equilibrium on an inclined plane which itself is placed on a lift moving upwards with constant velocity straight V subscript 0. If the friction coefficient between block and plane is    mu, find the instantaneous power supplied by friction to the block?? 

a) straight mumgstraight V subscript 0sin (2theta)/2 , b)  straight V subscript 0mg sin^2straight theta, c) mgstraight V subscript 0sin(2straight theta)/2 , d) straight mustraight V subscript 0mgcos^2theta

Asked by patra04011965 26th September 2018, 10:15 PM
Answered by Expert
Answer:
Figure shows the forces acting on the the block placed on an inclined plane.
Figure also shows the velocity vector V0 due to lift movement along with the resolved components.
 
Power due to force = Force×velocity = F·V , where F and V are vectors and power is expressed in terms of dot product or scalar product.
 
Here force is friction force F = μ×N = μ×m×g×cosθ
velocity component in the direction of friction force = V0×sinθ
hence power = μ×m×g×cosθ × V0×sinθ = (1/2)×μ×V0×m×g×sin(2θ)
Answered by Expert 27th September 2018, 11:23 AM
Rate this answer
  • 1
  • 2
  • 3
  • 4
  • 5
  • 6
  • 7
  • 8
  • 9
  • 10

You have rated this answer 9/10

Your answer has been posted successfully!

Chat with us on WhatsApp