In a 3-Phase star connected system, the line current is
equal to phase current
In a 3-phase electrical system, connections can be made in either a star (Y) or delta ($\Delta$) configuration. A star connection is characterized by having one end of each phase winding connected together at a common point called the neutral point. The other ends of the phase windings are connected to the lines (L1, L2, L3).
Understanding the currents is crucial:
In a star-connected system, the connection is such that the current flowing through each line is the same as the current flowing through the phase winding it is connected to. This is because there is no branching or merging of currents between the line and the phase winding, except at the connection point.
Therefore, the relationship between line current and phase current in a star connection is:
$I_L = I_{ph}$
This means the line current is simply equal to the phase current.
Let's look at why the other options do not apply to a star connection regarding currents:
Based on the fundamental characteristics of a 3-phase star connected system, the current flowing in the lines ($I_L$) is identical to the current flowing through each phase winding ($I_{ph}$).
The direction of rotation of a three-phase induction motor is determined by its ________.
The real power taken by three-phase load is given by -
A phase sequence indicator rotates clockwise for phase sequence of RYB. If the phase sequence is changed to BRY, it will _______.
If a phase sequence indicator rotates clockwise for a phase sequence of RYB, then what happens when the phase sequence is changed to BRY?
In a star-connected system, the phase angle difference between line and phase voltage is: