This law concerns the equal and opposite forces
that act between two bodies. The forces may be the same but the results in
collisions may be very different - think about the effects on a stone wall and on your fist if
your are silly enough to punch the wall. When a bullet leaves a gun there is a force on the
bullet but there is also and equal and opposite force on the gun that makes it
recoil.
Newton's Third law can be stated as:
You can demonstrate this accurately by fixing two spring loaded trucks together on a linear air track. When the spring is released they both move off - showing that there is a force on both. The acceleration of each truck depends on its mass and this could be checked using two light gates. If the masses of the trucks are equal they will accelerate at the same rate whereas trucks of different masses will have different accelerations (Figure 1).
Let's think about a car towing a caravan. The force of the tow bar on the caravan is the same as the force of the tow bar on the car - if this were not true the car would either accelerate faster than the caravan - stretching the tow bar and leaving the caravan behind or the caravan would accelerate faster than the car and start overtaking it! So you see there are two equal and opposite forces but each one acts on a different object - one on the car and one on the caravan and both the car and caravan can still move forwards. The forces are a Newton pair – both being contact forces.
But how do they accelerate? To understand this we have to look at the forces between the driving wheels of the car and the road. Here again there are two equal and opposite forces one of the road on the car and the other the car on the road. Since the road stays still the car accelerates forward taking the caravan with it. The acceleration of the car and caravan is the thrust of the car engine (minus any drag) divided by the total mass of car and caravan.
(See: Car towing a caravan for a numerical example)A fascinating problem! A weightless rope hangs over a frictionless
pulley. (Yes I know it's unlikely but it makes the problem simpler!). On one end of the rope is
a monkey with a mass of 25 kg and on the other a bunch of bananas also with a mass of
exactly 25 kg hanging a metre or so above the monkey.
The monkey wants to eat
the bananas and so starts to climb the rope - what happens to the distance between the
monkey and the bananas?
It stays the same - equal and opposite forces act on the
monkey and the bananas and since they have the same mass they both accelerate and at
the same rate - the distance between them therefore doesn't alter.