Laws of Motion and Momentum

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  • Created by: CPev3
  • Created on: 16-06-20 11:31

Newton's first law of motion

  • An object will remain at rest or continue to move with constant velocity unless acted upon by a resultant force

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  • Velocity is a vector quantity, so an object's velocity changes if its speed and/ or direction changes
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Newton's third law of motion

  • When two objects interact, they exert equal and opposite forces on each other

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  • The forces acting on the interacting objects are always of the same type
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The four fundamental forces

  • Gravitational
  • Electromagnetic
  • Strong nuclear
  • Weak nuclear
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Linear momentum equation

p (momentum) = m (mass) * v (velocity)

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Principle of conservation of momentum

For a system of interacting objects, the total momentum in a specified direction remains constant, as long as no external forces act on the system

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Total momentum before = total momentum after

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Example of zero momentum

A gun recoils when a bullet is fired

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The momentum of the gun and the momentum of the bullet have the same magnitude but act in oppsite directions

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The total momentum of the closed system remains the same and is equal to zero

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Perfectly elastic collision

  • Momentum conserved
  • Total energy conserved 
  • Total kinetic energy conserved
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Inelastic collision

  • Momentum conserved
  • Total energy conserved
  • Total kinetic energy not conserved
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Newton's second law of motion

  • The net force acting on an object is directly proportional to the rate of change of its momentum, and is in the same direction

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  • F (net force)Δp (change in momentum) / Δt (time)
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Force equation

F = Δp / Δt

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F = (mv - mu) / t

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F = m ((v-u) / t)

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F = ma

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Why momentum is conserved in collisions

According to Newton's third law of motion, each object experiences an equal but opposite force

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The net force acting on the objects in this closed system is zero

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According to Newton's second law of motion, Δp / Δt = 0

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The change in momentum of both objects must be zero

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The total momentum of the objects does not change

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Momentum is always conserved

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Impulse of a force

  • The product of force and the time for which this force acts on an object

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  • Change in momentum

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  • The area under a force-time graph
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