1) (ex: for 360 degree--->10 cm on the paper).
2) Draw simple sinusoidale wave.
3) This wave has a period of 2*pi in rad or 360 in degree (it's a multiple of 2*pi in fact).
4) The next wave will be 120 degree distant from the first wave.
5) So you move 120 degree (or 10/3 cm) from the first starting point (having amplitude=0) of the first wave.
6) Draw the starting point (having amplitude=0) of the second wave at the distance mentioned in 5).
7) Then starting from the point in 6) draw the second wave similar to the first wave.
8) Same procedure for drawing the third wave (repeate procedure 4 till 7 but switch the first wave with the second and the second with the third).
9) The formulas are:
10) In fact when x=pi/2-----------> VL1=Vp=|Vmax|
x=pi/2 +2pi/3--> VL2=Vp=|Vmax|
Theoretically, it can be drawn at any angle. Normally, however. it is drawn along the real, positive, axis (i.e. facing East). For series circuits, the reference phasor is the current and, for parallel circuits, the reference phasor is the voltage. For transformers, it is the flux.
Most definitely not, as resistance, reactance, and impedance are not themselves phasor quantities. However, it is derived from a phasor diagram (by dividing a voltage phasor diagram by the reference phasor, current).
When the inductive reactance (XL) equals the capacitive reactance (XC) in an AC circuit, the circuit is said to be in resonance. In a phasor diagram, the voltage phasor across the inductor (V_L) and the voltage phasor across the capacitor (V_C) will be equal in magnitude but opposite in direction, effectively canceling each other out. As a result, the total voltage phasor will be aligned with the current phasor, indicating that the circuit behaves as purely resistive at this point. The current phasor will lead the voltage phasor by 90 degrees in an inductive circuit and lag in a capacitive circuit, but at resonance, they are in phase.
Phasor diagram is graphical representation of various electrical parameters in terms of their magnitude and angle.
At least two states are the minimum.
Theoretically, it can be drawn at any angle. Normally, however. it is drawn along the real, positive, axis (i.e. facing East). For series circuits, the reference phasor is the current and, for parallel circuits, the reference phasor is the voltage. For transformers, it is the flux.
By calculate do you mean calculate the connections required or phasor diagrams? full question would be helpful
Phasor diagrams represent the amplitude and phase relationship of the voltages in a three-phase system. The sinusoidal expressions for the three voltages can be represented as: V1 = Vmsin(ωt), V2 = Vmsin(ωt - 120°), V3 = Vm*sin(ωt + 120°), where Vm is the maximum voltage and ωt represents the angular frequency of the voltages.
firstly take the reference of i1 then through i1 we can follow up to the end
Most definitely not, as resistance, reactance, and impedance are not themselves phasor quantities. However, it is derived from a phasor diagram (by dividing a voltage phasor diagram by the reference phasor, current).
draw them
Phasor Zap happened in 1978.
Phasor Zap was created in 1978.
See examples of different types of UML diagrams, select which diagrams you need, find a tool to draw UML diagrams.
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For Series Circuits (example for R-L circuit)Because current is common throughout a series circuit, current is taken as the phasor of reference for series AC circuits. So, we start by drawing a current phasor at 0o. Since the voltage across a purely resistive component (VR) is in phase with the current, we next draw VR in phase with the reference phasor. Since the voltage across a purely inductive component (VL) leads the current by 90o, we draw VL at 90o. We vectorially add phasors VR and VL to give V, the supply voltage. The angle between V and the reference phasor, I, is the phase angle. To create an impedance diagram, divide each voltage by the reference. To create a power diagram, multiply each voltage by the reference.For Parallel Circuits (example for R-L circuit)Because voltage is common across each branch of a parallel circuit, voltage is taken as the phasor of reference for parallel AC circuits. So, we start by drawing a voltage phasor at 0o. Since the current through a purely resistive branch (IR) is in phase with the voltage, we next draw IR in phase with the reference phasor. Since the current through a purely inductive branch (IL) lags the current by 90o, we draw IL at -90o. We vectorially add phasors IR and IL to give I, the load current. The angle between I and the reference phasor, V, is the phase angle. To create an admittance diagram, divide each current by the reference. To create a power diagram, multiply each current by the reference.
When the inductive reactance (XL) equals the capacitive reactance (XC) in an AC circuit, the circuit is said to be in resonance. In a phasor diagram, the voltage phasor across the inductor (V_L) and the voltage phasor across the capacitor (V_C) will be equal in magnitude but opposite in direction, effectively canceling each other out. As a result, the total voltage phasor will be aligned with the current phasor, indicating that the circuit behaves as purely resistive at this point. The current phasor will lead the voltage phasor by 90 degrees in an inductive circuit and lag in a capacitive circuit, but at resonance, they are in phase.