### Kirchhoff's Current Law

Also called Kirchhoff's first law, Kirchhoff's point rule, Kirchhoff's junction rule (or nodal rule) or Kirchhoff's first rule.

At any junction in an electric circuit the total current flowing towards the junction is equal to the total current flowing away from the junction.

Kirchhoff's Current Law can be expressed as

Σ I = I_{1}+ I_{2}+ .. + I_{n}= 0 (1)

where

I = currents (amps)

In general - current toward the junction is positive and current flowing away from the junction is negative.

#### Example - Kirchhoff's Current Law

The currents in the figure above is *I _{1} = 0.1 A, I_{2} = 0.2 A, I_{3} = 0.1 A, I_{4} = - 0.05 A, I_{5} = -0.15 A.*

*I _{6} *can be calculated by using Kirchhoff's current law

*(0.1 A) + (0.2 A) + (0.1 A) + (- 0.05 A) + (-0.15 A) + I _{6} = 0*

*or*

*I _{6} = -(*

*(0.1 A) + (0.2 A) + (0.1 A) + (- 0.05 A) + (-0.15 A))*

* = -0.2 A*

* *

### Kirchhoff's Voltage Law

Also called Kirchhoff's second law, Kirchhoff's loop (or mesh) rule, or Kirchhoff's second rule.

In a closed loop in a network the sum of the voltage drops or potential differences around the loop is zero.

Kirchhoff's Voltage Law can be expressed as

Σ U = U_{1}+ U_{2}+ .. + U_{n}= 0 (2)

where

U = voltage drop or potential difference (volts)

In a schematic diagram voltage can be measured positive clockwise or anticlockwise.