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1 a) A particle P of mass m is placed on a rough plane inclined at an angle tan-1 (5/12) to the horizontal.The coefficient of friction between the plane and P is 0.5. Prove that P will remain stationary.
1b ) A light inextensible string is fastened to P, passes up a line of greatest slope, over a frictionless pulley at the top of the plane, and to its other end is attached a particle Q of mass 2m , which hangs freely. Prove that the particles will move and find magnitude of their acceleration.
1c ) When Q has decended a distance h , it hits the floor and rebounds with 0.5 of its speed. Show that Q will hit the floor again before P comes to instantaneous rest.
I can't solve the problem of 1C ) Someone pleae help.
No diagram is included in the question orginally.
Answers for
6b) a= 5g/13 = 3.846 ms-2
6c) T(Q) = 1.387(h)^0.5 Means Root h
T(P)=0.3396(h)^0.5 = 1.074(h/g)^0.5
So t(Q) < t(P)
PLEASE HELP!
1b ) A light inextensible string is fastened to P, passes up a line of greatest slope, over a frictionless pulley at the top of the plane, and to its other end is attached a particle Q of mass 2m , which hangs freely. Prove that the particles will move and find magnitude of their acceleration.
1c ) When Q has decended a distance h , it hits the floor and rebounds with 0.5 of its speed. Show that Q will hit the floor again before P comes to instantaneous rest.
I can't solve the problem of 1C ) Someone pleae help.
No diagram is included in the question orginally.
Answers for
6b) a= 5g/13 = 3.846 ms-2
6c) T(Q) = 1.387(h)^0.5 Means Root h
T(P)=0.3396(h)^0.5 = 1.074(h/g)^0.5
So t(Q) < t(P)
PLEASE HELP!