In a balanced three-phase system-delta load, if we assume the line vol...
Phase voltage, then we can use the following formula to calculate the line current:
IL = IR + IY + IB
where IL is the line current, IR is the current flowing through the R phase, IY is the current flowing through the Y phase, and IB is the current flowing through the B phase.
We know that in a delta load, the line voltage is equal to the phase voltage, so we can substitute VRY for VR and get:
IL = IR + IY + IB = VR/R + VY/Y + VB/B
where R, Y, and B are the impedances of the load in the R, Y, and B phases, respectively.
Since the load is balanced, we can assume that R = Y = B = Z, where Z is the impedance of each phase. Therefore, we can simplify the equation to:
IL = (VR + VY + VB)/Z
Since the load is balanced, the phase currents are also equal, so we can use Ohm's Law to calculate the phase currents:
IR = VR/Z, IY = VY/Z, IB = VB/Z
Substituting these values into the equation for the line current, we get:
IL = (IR + IY + IB) = (VR/Z + VY/Z + VB/Z) = (VR + VY + VB)/Z
This confirms that the line current in a balanced three-phase system-delta load is equal to the sum of the phase currents divided by the impedance of each phase.
In a balanced three-phase system-delta load, if we assume the line vol...
As the line voltage VRY = V∠0⁰ is taken as a reference phasor. Then the source voltage VYB is V∠-120⁰.