1. As shown in Fig. 1, a block of mass m is falling from some height h along an inclined plane. It then slides across a frictionless surface and enters a circular loop of radius R = 5 meters. The magnitude of gravitational acceleration is given by 9.81 m/s². h Fig. 1 (a) If h = 20 meters, what is the magnitude of velocity of the block when it is travelling along the horizontal surface? (b) Calculate the magnitude of minimum tangential velocity with which the block must travel when it is at the top position of the circular loop such that it does not fall off. (For the minimum speed, the block will almost lost contact with the surface of the loop, making the normal reaction force zero) (c) Find the minimum height h from where the block needs to be released on the inclined plane such that it can make a complete turn along the circular loop.

Elements Of Electromagnetics
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1. As shown in Fig. 1, a block of mass m is falling from some height h along an inclined
plane. It then slides across a frictionless surface and enters a circular loop of radius R = 5
meters. The magnitude of gravitational acceleration is given by 9.81 m/s².
Fig. 1
(a)
If h = 20 meters, what is the magnitude of velocity of the block when it is
travelling along the horizontal surface?
(b)
must travel when it is at the top position of the circular loop such that it does not fall off. (For
the minimum speed, the block will almost lost contact with the surface of the loop, making
the normal reaction force zero)
Calculate the magnitude of minimum tangential velocity with which the block
(c)
inclined plane such that it can make a complete turn along the circular loop.
Find the minimum height h from where the block needs to be released on the
Transcribed Image Text:1. As shown in Fig. 1, a block of mass m is falling from some height h along an inclined plane. It then slides across a frictionless surface and enters a circular loop of radius R = 5 meters. The magnitude of gravitational acceleration is given by 9.81 m/s². Fig. 1 (a) If h = 20 meters, what is the magnitude of velocity of the block when it is travelling along the horizontal surface? (b) must travel when it is at the top position of the circular loop such that it does not fall off. (For the minimum speed, the block will almost lost contact with the surface of the loop, making the normal reaction force zero) Calculate the magnitude of minimum tangential velocity with which the block (c) inclined plane such that it can make a complete turn along the circular loop. Find the minimum height h from where the block needs to be released on the
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