Work-Energy Help: Solve for Object Lifted from Floor to Height

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An object with a mass of 0.550 kg is lifted to a height of 3.50 m at a constant speed, requiring a work calculation. The work done by the lifting force is correctly calculated as W = mg*d, resulting in approximately 18.87 J. The work done by Earth on the object is equal to the work done by the lifting force, confirming that both are 18.87 J. The net work done on the object is zero since the applied work equals the gravitational work. For the kinetic energy just before the object hits the floor, using conservation of mechanical energy yields a velocity of 8.28 m/s and a kinetic energy of 18.87 J.
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Homework Statement


An object of mass 0.550kg is lifted from the floor to a height of 3.50m at a constant speed.
A) how much work is done by the lifting force?
W=fdotD w=mg*d=.550*9.8/3.5=18.87J is this right

B) how much work is done by the Earth on the object?
this would be the same as a?

c)what is the net work done on the object?
W_net=W_applied-W_gravity=0?

D) What is the change in kinetic energy of the object?
v_f=v_i
W=0 so KE=0?

E) If the object is released from rest after it is lifted what is the kinetic energy just before it hits the floor? the velocity?
have no clue on this one
k_i+U_i=K_f+u_f
mgy=.5mv^2
v=8.28m/s
k=.5mv^2=18.87J?
 
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All of your answers look good to me. For part e, you'll want to use the conservation of mechanical energy, since the only force acting on the object is the conservative gravitational force.

Edit: For part a it looks like you divided by 3.5m, it should be W = mg(d), no dividing necessary.
 
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