Doubt in physics(laws of motion)
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In solving this type of problem, there is a four step method. Step no1 Identify the system ( body on which the equn F=ma is to be applied) Step no2 List all the forces acting on the system. Step no3 Draw a free body diagram ( a diagram in which we consider the body under consideration as a point and show all forces by lines in proper direction) Step no4 Finally appply the equn F=ma Now in the given problem let us first take m2 as the system ( Step no1) The forces acting on this system are: (step 2) 1. Weight m2g in the vertically downward direction. 2.Tension T of the string in the vertically upward direction. So the net downward force is m2g--T. This force accelerates the body in the downward direction with accln a ( say ). As I cant draw i skip step3. now step 4. the equn is Force = mass* accln m2g -- T = m2a ..........................(1) Apply the same process by taking m1 as a system. List all forces.These are: 1. wt. m1g vertically downward. 2. Tensin T up the inclined plane along the string. 3. Frictional force down the inclined plane (f) Net upward force along the plane T - m1g sin alpha - f . Here we have resolved m1g perpendicularly to inclined plane as m1g cos alpha ( downward) and along the plane m1g sin alpha ( opposite to direction of tension T i,e, down the inclined plane). Draw FBD. Now this body moves up the inclined plane. Equn is T - m1g sin alpha - f = m1 a ............................(2) now solve. g = 10 m/s2 alpha = 30 degree f on m1 = 0.1 * m1 * g cos (alpha) [ remember friction= mu* normal reaction] From these two equns find result. P.S. Read H C Verma vol I page 66 for the algorithm. |
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NIT silchar electrical engineering |
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