Assertion: At any junction of a network algebraic sum of various currents is zero
Reason: At steady state there is no accumulation of charge at the junction.

Assertion (A): Kirchhoff's junction rule is applicable for any number of lines meeting at a point in an electrical circuit. Reason (R): When there is a flow of steady current, then there is no accumulation of charge at the junction.

Assertion: Kirchhoff's junction rule can be applied to a juction of several lines or a point in a line. Reason : When steady current is flowing, there is no accumulation of charges at any junction in series with a galvonometer.

Assertion: Kirchhoff's junction rule can be applied to a juction of several lines or a point in a line. Reason : When steady current is flowing, there is no accumulation of charges at any junction in series with a galvonometer.

Which law states that there is no accumulation of electric charges at any junction in a circuit ?

The algebraic sum of the currents meeting at any junction in the circuit is _____

The statement ‘algebraic sum of currents meeting at a node is zero’ is

In a p-n junction diode, if the junction current is zero, it means that

The algebraic sum of current at junction in any electric circuit is equal to

The algebraic sum of currents at junction points in any electric circuit is equal to