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Today we'll talk about Kirchhoff's law, how it's applied in the electrical circuits. and we'll also discuss two variants of Kirchhoff's law, the Kirchhoff's current law (KCL) and Kirchhoff's Voltage Law(KVL).
Kirchoff's law states that-
"At any node (junction) in an electrical circuit, the sum of currents flowing into that node is equal to the sum of currents flowing out of that node"
In other words, The Algebraic sum of the current flowing through the conductors at a node is equal to zero.
hence, Kirchhoff's current law states that,
the sum of Incoming currents = sum of outgoing currents
(Note: Notice that as an algebraic some we also need to consider the direction of the currents, so accordingly we take incoming currents as +ve and outgoing currents as -ve)
Nodes are the meeting points of the current through different conductors, whether incoming or outgoing.
Now we will discuss the Kirchoff's second law, or Kirchhoff's Voltage law, or Kirchoff's Mesh rule.
Kirchhoff's voltage law states that-
"The algebraic sum of the products of the resistances of the conductors and the currents in them in a closed loop is equal to the total emf available in that loop."
in simplified words, we can say that the sum of total electrical potential differences in a closed loop (or mesh) is always equal to zero.
The equation above can be used to determine the voltage in any given branch, or component.
We use these Equations as a tool to solve for voltage drops in all kinds of electrical networks.
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“You must be ready to give up even the most attractive ideas when the experiment shows them to be wrong.”
-Alessandro Volta
