A particle is projected horizontally from a point O at a height of 45 m vertically above a point P on level ground. It hits the ground at a point Q with PQ = 15 m. Take ms.
Calculate the time taken by the particle to reach the point Q.
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A particle is projected horizontally from a point O at a height of 45 m vertically above a point P on level ground. It hits the ground at a point Q with PQ = 15 m, taking 3.03 s to do so.
Calculate the horizontal component of the particle's velocity at Q, in ms.
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A particle projected horizontally reaches the ground at a point Q after 3.03 s. At Q its horizontal component of velocity is 4.95 ms and its vertical component is 29.72 ms downwards.
Calculate the speed of the particle at the point Q, in ms.
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A particle B of mass 2.5 kg is accelerated from rest along a smooth horizontal surface at 4 ms.
Find the value of the force acting on particle B, in newtons.
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A particle A is dropped from rest from a point metres vertically above a point R on a horizontal surface.
Calculate the time taken by A to reach R, in seconds.
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A particle B of mass 2.5 kg is accelerated from rest along a smooth horizontal surface at 4 ms towards a point R, reaching R after 3 s.
Calculate the distance covered by particle B to reach R, in metres.
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A particle B starts from rest and is accelerated along a smooth horizontal surface at a constant 4 ms.
Which equation gives the displacement s of B, in metres, after t seconds?
A particle of mass 0.5 kg rests in limiting equilibrium on a rough plane inclined to the horizontal at 35. Take ms.
Calculate the coefficient of friction between the particle and the plane, correct to three decimal places.
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A particle of mass 0.5 kg rests on a rough plane inclined to the horizontal at 65. Take ms.
Calculate the normal reaction between the particle and the plane, in newtons.
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A particle of mass 0.5 kg is released from rest on a rough plane inclined to the horizontal at 65. The coefficient of friction is 0.700 and the normal reaction is 2.07 N. Take ms.
Calculate the acceleration of the particle down the plane, in ms.
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A particle is released from rest and slides 0.8 m down a plane inclined at 65 with a constant acceleration of 5.99 ms, taking 0.517 s to reach the horizontal surface.
Calculate the velocity of the particle when it reaches the horizontal surface, in ms.
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