Kirchoff's second law
The algebraic sum of the EMFs is equal to the sum of potential differences around a closed loop.
This essentially means that:
- the total EMF (voltage) supplied by the power source equals the total potential difference (voltage) across the components in the loop.
We can write this as:
Example
Section titled “Example”In a simple circuit, a battery of EMF
- Total resistance =
- Total EMF =
- so the total potential difference across the resistors must also be
.
- so the total potential difference across the resistors must also be
- Potential difference across
resistor: - Potential difference across
resistor: