It is important that everyone understand that the answer should be the same no matter which method is used to come up with the solution. You should use the method that you are most comfortable with on the exam. Spin-Up will be providing this question as the "Question for the Week" with the solution done both ways. The question and both solution methods will be posted tomorrow (Sunday).I'm having some trouble understanding the solution for problem 3-02:
The diagram shows 2 gens in parallel, G1 is 175KVA, 2%; and G2 is 275KVA, 4%. These are tied to a transformer that is 400KVA, 5%, with a fault on the low side of the transformer. The question is as follows:
"Using the provided diagram, the three-phase distribution system has a voltage of 480V on the secondary side. Use the MVA method to find the short-circuit current at the fault."
The method used in the solution is to calculate the MVA fault contribution for each generator and add them. This value is taken in parallel with the transformer fault MVA (Srated/Zpu). In other words,
(Ssc-Gens * Ssc-TX)/(Ssc-Gens + Ssc-TX)
From there, total fault current is calculated as (Ssc-Tot)/(Vrated*sqrt(3)). Their answer is 6,375 A.
That goes against the method I've known as the MVA method (from the Camara PPI book). With that method, I would select a base-S (I used 400KVA). With that base I would calculate the new Zpu values for each generator and the transformer. Since the gens are in parallel, I then have
(Zpu-Gen1 * Zpu-Gen2)/(Zpu-Gen1 + Zpu-Gen2) + Zpu-TX = Ztotal
With this I calculate S-FC = Sbase/Ztotal = 7.062 MVA.
From there, I get Isc = Ssc/(Vrated * sqrt(3)) = 8495 A.
My biggest hangup is that the Spinup solution takes the generator power contributions in series and then it takes the total contribution in parallel with the max of the transformer. Can anyone steer me in the right direction here?
QFTW has been uploaded.It is important that everyone understand that the answer should be the same no matter which method is used to come up with the solution. You should use the method that you are most comfortable with on the exam. Spin-Up will be providing this question as the "Question for the Week" with the solution done both ways. The question and both solution methods will be posted tomorrow (Sunday).I'm having some trouble understanding the solution for problem 3-02:
The diagram shows 2 gens in parallel, G1 is 175KVA, 2%; and G2 is 275KVA, 4%. These are tied to a transformer that is 400KVA, 5%, with a fault on the low side of the transformer. The question is as follows:
"Using the provided diagram, the three-phase distribution system has a voltage of 480V on the secondary side. Use the MVA method to find the short-circuit current at the fault."
The method used in the solution is to calculate the MVA fault contribution for each generator and add them. This value is taken in parallel with the transformer fault MVA (Srated/Zpu). In other words,
(Ssc-Gens * Ssc-TX)/(Ssc-Gens + Ssc-TX)
From there, total fault current is calculated as (Ssc-Tot)/(Vrated*sqrt(3)). Their answer is 6,375 A.
That goes against the method I've known as the MVA method (from the Camara PPI book). With that method, I would select a base-S (I used 400KVA). With that base I would calculate the new Zpu values for each generator and the transformer. Since the gens are in parallel, I then have
(Zpu-Gen1 * Zpu-Gen2)/(Zpu-Gen1 + Zpu-Gen2) + Zpu-TX = Ztotal
With this I calculate S-FC = Sbase/Ztotal = 7.062 MVA.
From there, I get Isc = Ssc/(Vrated * sqrt(3)) = 8495 A.
My biggest hangup is that the Spinup solution takes the generator power contributions in series and then it takes the total contribution in parallel with the max of the transformer. Can anyone steer me in the right direction here?
www.spinupexams.com
Joan
Load Factor is also a function of availability. Since the generation was only avail for 6 hours for a given day and used at half capacity for 5 hours and zero capacity for the other hour than the Load Factor isSpin up problem 2-65:
I believe for calculating "daily load factor" 24 hours should be used instead of 6 hours. Any comments about the spin-up solution will be appreciated.
Note: This answer could be right if there is any "quarter day load factor".
Thanks,
Careful on those. They are different type of questions, therefore different solution methodologies. The sawtooths are the same in the picture, but one of them are asking for average and the other average "magnitude". They are different questions. I used to mix them up and not pay attention to that word "magnitude" which changes things.Spin up problem 2-69 and 3-01:
Why the solutions methodologies are different ?
Thanks,
SA = 6 X 2 = 12Spin-up prob 3-78: Why MVAL= 12, any feedback will be appreciated ?
Thanks,