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A variable force N acts on a particle, moving it along the x-axis from m to m. What is the change in kinetic energy of the particle during this displacement?
17 J
34 J
68 J
8.5 J
A variable force N acts on a particle of mass 2 kg, displacing it from to m. If the particle starts from rest, what is its final kinetic energy?
9 J
18 J
27 J
54 J
A block of mass m is pushed up a rough inclined plane of angle and coefficient of kinetic friction by a constant horizontal force F. The block moves a distance d along the incline. Which expression gives the net work done on the block?
Fd cos θ - mgd sin θ
Fd(cos θ - μk sin θ) - mgd(sin θ + μk cos θ)
Fd(cos θ + μk sin θ) - mgd sin θ
F cos θ - μk mg cos θ
A particle moves along the x-axis under the influence of a force , where k and b are positive constants. If the particle moves from to , where , what is the work done by the force?
-3ka^2/2 + 3b/(8a^2)
-3ka^2/2 - 3b/(8a^2)
-ka^2 + b/(a^2)
-ka^2/2 + b/(8a^2)
A block of mass 2 kg is sliding on a horizontal rough surface with an initial velocity of 5 m/s. If the coefficient of kinetic friction between the block and the surface is 0.2, how far will the block travel before coming to rest?
3.19 m
6.38 m
12.75 m
25.5 m
Two identical balls of mass 'm' are moving with velocities 'v' and '2v' along the same line and undergo a perfectly inelastic collision. The fraction of the initial kinetic energy transformed into heat is:
1/10
1/5
1/2
9/10
Two particles of masses 'm' and '2m' moving in opposite directions collide head-on elastically with velocities 'v' and 'v/2' respectively. The velocity of the particle of mass 'm' after the collision is:
v/2
-v
2v
-v/2
A constant force of 10 N displaces an object by 5 m in the direction of the force. The work done is:
50 J
2 J
0.5 J
15 J