Engineering Load Reactance: Real or Reactive?

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The discussion centers on determining the type of power absorbed and supplied by a single-phase load given specific voltage and current values. Initially, there is confusion over whether the load is inductive, as the current and voltage phase relationship suggests reactance. Participants clarify that the complex power is calculated using the formula P = VI*, and the phase difference indicates whether the power is real or reactive. The conversation highlights the importance of understanding impedance and phase angles in AC circuits, emphasizing that the load may not consist of a single ideal component. Ultimately, the focus remains on analyzing power dissipation rather than identifying the exact nature of the load.
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f we are given a single phase load supplied by single phase voltage source..& a current 10<-1500 & the volge at load terminal is 100<600, then what type of power (real or reactive ) will the load absorb & supply??
Its clear here that the load is inductive one..so the power consumed should be zero..! then why the concept of consuming power is being arised??
and what about the type of power being delievered??
 
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complex power is defined as V*I.

Why do you say the load is inductive?
When you say the power consumed should be zero, are you talking about zero volt-amps or zero watts? there is a difference.

walk us through your thought process so we can point out where you are going wrong.
 
its inductive because the current lags the voltage by 90 degrees..I am saying that since its an inductive one so it should absorb zero real power... this is what I think..I am not concerned about what type of power it delievers whether real or reactive one...
 
sorry..the phase difference I stated is wrong..so its obvious that it is also not an inductive load..now I am stuck.. can you please help out..how to proceed..??
 
Note that in this instance both the current and voltage at the load are "measured" to have phase angles. This implies that the actual reference for the phase angles is associated with some circuit location or source that isn't specified. But that's not a problem! It's their relative relationship that counts.

Make a rough sketch of the two phasors on the complex plane (don't worry too much about scale for their magnitudes since they have different units: voltage vs current). Now, if you rotate the axes of the plot (or equivalently, both phasors together) their relative angular relationship remains the same. Since it's common to take a voltage as a reference, taking its angle to be zero, rotate the axes to align the real axis with the voltage phasor. What then is the relative angle of the current with respect to the voltage phasor?
 
power is V*I.
multiplying the voltage and current together you get

100<-90

Because the phase of the power is -90 degrees, is the power real or reactive?
 
donpacino said:
power is V*I.
multiplying the voltage and current together you get

100<-90

Because the phase of the power is -90 degrees, is the power real or reactive?

Careful, the complex power is given by P = VI*, where I* is the complex conjugate of the current I.

A difference in phase between the current and voltage tells you at the very least that there is some reactance in the load. The 90° tells you more, and whether it's + or - 90° tells you even more :wink:
 
gneill said:
Careful, the complex power is given by P = VI*, where I* is the complex conjugate of the current I.

A difference in phase between the current and voltage tells you at the very least that there is some reactance in the load. The 90° tells you more, and whether it's + or - 90° tells you even more :wink:

wow. 1.5 years out of school and I'm already forgetting simple equations :(
thanks for the correction
 
ranju said:
f we are given a single phase load supplied by single phase voltage source..& a current 10<-1500 & the volge at load terminal is 100<600, then what type of power (real or reactive ) will the load absorb & supply??
Its clear here that the load is inductive one..so the power consumed should be zero..! then why the concept of consuming power is being arised??
and what about the type of power being delievered??

Aren't the voltage and current out of phase by more than 90 degrees? Is that even possible with the "j' factor in inductors and capacitors?
 
  • #10
psparky said:
Aren't the voltage and current out of phase by more than 90 degrees? Is that even possible with the "j' factor in inductors and capacitors?

It does not state anywhere that the load is a single component, so yes it is possible.

Also I want to point out that the question does not ask to determine what the load is, but simply determine the type of power delivered.
 
  • #11
donpacino said:
It does not state anywhere that the load is a single component, so yes it is possible.

Also I want to point out that the question does not ask to determine what the load is, but simply determine the type of power delivered.

f we are given a single phase load supplied by single phase voltage source..& a current 10<-150 & the volge at load terminal is 100<60, then what type of power (real or reactive ) will the load absorb & supply??

Are you sure? I would agree that the original description is weak, but still it says a single phase load fed by a single phase voltage source.

But thinking about it, phase changes of 180 happen easily in double pole filters and what not.
 
  • #12
If the voltage across the load is 100<60 and the current is 10<-150, then the load must be 10<-150.
Z=V/I

Therefore the load cannot be comprised of a single ideal element.

The term single phase refers to one AC channel existing in the network. In a 3-phase system there are 3 channels in which the voltages on the 3 phases are 120 degrees away from each other. Each one of the three phases connects to their own load. The term single phase does not refer to a system having a single pole or zero

note: I realize many 3 phase systems are typically connected in a delta configuration.
 
  • #13
donpacino said:
If the voltage across the load is 100<60 and the current is 10<-150, then the load must be 10<-150.
Z=V/I

Therefore the load cannot be comprised of a single ideal element.

The term single phase refers to one AC channel existing in the network. In a 3-phase system there are 3 channels in which the voltages on the 3 phases are 120 degrees away from each other. Each one of the three phases connects to their own load. The term single phase does not refer to a system having a single pole or zero

note: I realize many 3 phase systems are typically connected in a delta configuration.

The question doesn't say anything about what might be between the single supply and the load, nor does it say what reference is used for the phase angle (who knows, it could be some voltage measured elsewhere in another part of the circuitry). All that's given is the current and voltage as interpreted ("measured") at the load. So in this case it's possible to have a single ideal component as the "load".
 
  • #14
gneill said:
The question doesn't say anything about what might be between the single supply and the load, nor does it say what reference is used for the phase angle (who knows, it could be some voltage measured elsewhere in another part of the circuitry). All that's given is the current and voltage as interpreted ("measured") at the load. So in this case it's possible to have a single ideal component as the "load".

We are given the voltage across the load and the current through the load.

If we know both of those values we can calculate the impedance of the load.

The impedance of the load is calculated to be 10<-150. I have never heard of a single ideal component having a complex impedance not at an angle of -90 or +90.

That being said the purpose of the problem is to discuss power dissipation, not determine the load
 
  • #15
donpacino said:
We are given the voltage across the load and the current through the load.

If we know both of those values we can calculate the impedance of the load.

The impedance of the load is calculated to be 10<-150. I have never heard of a single ideal component having a complex impedance not at an angle of -90 or +90.
So it would appear that the load is not comprised of a single standard component. Indeed, it may even contain sources of its own! What does the value of the complex power at the "load" suggest to you?

That being said the purpose of the problem is to discuss power dissipation, not determine the load
 
  • #16
gneill said:
So in this case it's possible to have a single ideal component as the "load".
A generator with an impedance counts as at least two. :wink:
EDIT
 
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  • #17
NascentOxygen said:
A generator with inductance counts as two. :wink:

I would have to agree. For example a generator comprising a coil rotating in a magnetic field might be represented by two ideal components.
 
  • #18
psparky said:
But thinking about it, phase changes of 180 happen easily in double pole filters and what not.
You are probably thinking of the phase shift of output voltage relative to input voltage. Big difference. I doubt you have closely investigated how input current relates to input voltage in ordinary filter applications.
 
  • #19
NascentOxygen said:
You are probably thinking of the phase shift of output voltage relative to input voltage. Big difference. I doubt you have closely investigated how input current relates to input voltage in ordinary filter applications.

lol...just making sure someone is paying attention! I knew it changed the phase of something...been a while, sorry!
 
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