Lenz's Law
- Lenz’s Law is used to predict the direction of an induced e.m.f in a coil or wire
- Lenz's Law is summarised below:
The induced e.m.f is set up in a direction to produce effects that oppose the change causing it
Experimental Evidence for Lenz’s Law
- To verify Lenz’s Law, the only apparatus needed is:
- A bar magnet
- A coil of wire
- A sensitive ammeter
- Note, a cell is not required
Lenz’s law can be verified using a coil connected in series with a sensitive ammeter and a bar magnet
- A known pole (either north or south) of a bar magnet is pushed into the coil
- This induces an e.m.f in the coil
- The induced e.m.f drives a current (because it is a complete circuit)
- Lenz's Law dictates:
- The direction of the e.m.f, and hence the current, must be set up to oppose the incoming magnet
- Since a north pole approaches the coil face, the e.m.f must be set up to create an induced north pole
- This is because two north poles will repel each other
- The direction of the current is therefore as shown in the image above
- The direction of current can be verified using the right hand grip rule
- Fingers curl around the coil in the direction of current and the thumb points along the direction of the flux lines, from north to south
- Therefore, the current flows in an anti-clockwise direction in the image shown, in order to induce a north pole opposing the incoming magnet
- Reversing the magnet direction would give an opposite deflection on the voltmeter
- Lenz's Law now predicts a south pole induced at the coil entrance
- This would attract the north pole attempting to leave
- Therefore, the induced e.m.f always produces effects to oppose the changes causing it
- Lenz's Law is a direct consequence of the principle of conservation of energy
- Electromagnetic effects will not create electrical energy out of nothing
- In order to induce and sustain an e.m.f, for instance, work must be done in order to overcome the repulsive effect due to Lenz's Law
Examiner Tip
A typical exam question may ask you to explain the presence of the negative sign in Faraday's Law, which is the equation that tells you the size of the induced e.m.f ε as:
You should remember that the negative sign is representative of Lenz's Law, which says that the induced e.m.f ε is set up to oppose the change causing it. The 'change' causing an induced e.m.f, in this case, is the changing flux linkage (represented by the quantity ).