Voltage, real reactive power question

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Homework Help Overview

The problem involves a single-phase generator supplying a load through a cable with a specific impedance. The questions focus on the voltage experienced by the customer and the active and reactive power provided by the generator.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants discuss whether to calculate total impedance to find customer voltage or if it can be assumed to be the generator voltage. There is confusion regarding terminology and the application of RMS values. Some participants suggest simplifying assumptions about power and voltage relationships.

Discussion Status

Participants are exploring different interpretations of the problem, particularly regarding the assumptions about voltage and impedance. Some guidance has been offered regarding the use of RMS values, but no consensus has been reached on the approach to take.

Contextual Notes

There is mention of homework constraints regarding the use of RMS values and the need for clarity on terminology. The original poster expresses confusion about the calculations involved.

debwaldy
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Homework Statement



A 33 kV single phase generator is supplying a customer a load through a cable with an impedance j2 ohms

a.What voltage would the customer experience if rated current of 500 A is drawn at power factor of unity at the customer end?

b. How much active and reactive power would be provided by the generator?


Homework Equations


V = IZ
P = IV

PF = P/S = IV cos phi

The Attempt at a Solution



Part a: Do I need to find the total impedance using V = IZ equation, and then calculate the impedance of the customer load by subtraction, and then sub this impedance of the load back into the V = IZ formula to find the customer voltage?

Or is the customer voltage simply 33 kV?

I am very confused by terminology?

Any help much appreciated
 
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Are you trying to solve this using RMS Values ?
 
we have been told to assume that all voltage values given are rms voltage values so we don't need to worry about that...
 
Would it be possible to just say that P = S and hence the voltage at the customer end will also be 33kV?
 
You have a circuit with three elements, a voltage source of 33kV, an impedance of j2 ohms, and another impedance which is assumed to be purely resistive. That is, the generator supplies 33kV to some network, what the customer sees, you don't know.

Equivalent Z is Z=R+2j, that is 33kV = (R+2j)*500A, which yields the load impedance. The voltage drop is then 33kV*R/(R+2j).

/M
 

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