The famous author Isaac Asimov once said, “The most exciting phrase to hear in science, the one that heralds new discoveries, is not ‘Eureka!’ (I found it!) but, ‘That’s funny. …’ ” That might have been what Faraday thought when he noticed the meter deflection upon connecting and disconnecting the battery.
Even though he didn’t get the result he was looking for — current flowing steadily through the secondary coil — he did see a hint of current flow in the form of a slight needle deflection in the galvanometer. But it was enough to lead him down the right path to the answer.
Eventually, he found that a stationary magnetic field does not induce current in the secondary coil, but that a changing magnetic field does.
When a battery is first connected to a circuit, the magnetic field has to build from zero to its maximum. As the field grows, the lines of flux of the magnetic field cut the turns of wire in the secondary coil, thereby inducing a current.
Faraday deduced that a changing magnetic field whose lines of flux cut through a wire will generate a
voltage. The value of the voltage is proportional to the rate of change and the intensity of the magnetic flux.
This is known as Faraday’s law of induction.
According to Faraday’s law of induction, it doesn’t matter whether the lines of flux are cutting through the wire or the wire is moving through the lines of flux, as long as they are moving relative to each other. Therefore, a wire can move through a stationary magnetic field or a magnetic field can move through a stationary wire and it will still generate voltage.
What is important is that the wire is not moving parallel relative to the lines of flux (0°), otherwise no lines of flux will be cut and no voltage will be generated. The movement can, however, be somewhere in between parallel and perpendicular (90°) relative to each other; then some lines of flux will be cut and a proportional amount of voltage will be generated.