In any closed loop within a circuit, the algebraic sum of voltage applied is equal the sum of all voltage drop in the element in a closed loop.

A loop in a circuit is a simple closed path where no circuit component or node is met more than once.

The KVL computation is shown graphically by navigating a loop to add up the voltages on either side of it. By moving around a circuit loop in either direction and measuring the voltage of each element whose “+” terminal is entered, the KVL equation can be found.

Consequently, the KVL equation is

It can be expressed as follows using Ohm’s law for the voltage drop across the resistors:

In order to comply with the passive sign convention, the assumed current generates a voltage across each resistor and fixes the arrangement of the “+” and “-” signs.

For KVL analysis to function, the assumed current direction and polarity of the voltage across each resistor must agree with the passive sign standard.

Kirchhoff’s Voltage Law is also called as Kirchhoff’s Second Law.

The difference in voltage between any two points on an electrical conductor is called Voltage drop.

KVL is applicable to simple circuits, such as lighting on an LED. According to the KVL, the difference between the junction voltage of an LED and the voltage source, which is frequently much higher, must be dissipated somewhere else in the circuit.