I understand how they get the solution but I don't understand why they didn't include the (10+j0) Ohm/Phase load as part of the load current. I am assuming it is because it is part of the transmission line current. Any ideas?
Ok. Pretty much as I figured. Thanks!The load impedance only matters if you are trying to determine the load current. The problem gives you the transmission line current directly. All you need to do then is determine the current on the generator side of the 13.2-132 kV transformer. Given the transmission line current, the only thing you need to solve the problem is the turns ratio of that transformer. All other information given is superfluous.
Follow up on flyers answer:It all depends on how the data is presented to you.
When you are presented with a 3-phase transformer, the turns ratio is typically given in 3-phase terms of primary and secondary VLine. For that case, the sqrt3 multiplier is already factored included in the turns ratio.
If you are given the turns ratio of the individual transformers comprising a 3-phase bank, you will then need to account for the multiplier to obtain the turns ratio of the three-phase bank in terms of primary and secondary VLine.
This is from Camera's Practice Problems.It all depends on how the data is presented to you.
When you are presented with a 3-phase transformer, the turns ratio is typically given in 3-phase terms of primary and secondary VLine. For that case, the sqrt3 multiplier is already factored included in the turns ratio.
If you are given the turns ratio of the individual transformers comprising a 3-phase bank, you will then need to account for the multiplier to obtain the turns ratio of the three-phase bank in terms of primary and secondary VLine.
This is Camera's solution.^The way that problem is presented, I would answer that the generator line voltage is 12.3 kV. If they don't tell you that the turns ratio given is for the individual transformers in the 3-phase bank, the turns ratio is assumed to be in terms of VLine on both sides of the transformer.
Camera's solution is correct. For 3 phase transformers, if they present you with ratios like this problem does they are winding ratios. However on each side of the transfomers line voltages are reported (unless stated otherwise). Winding ratios are always equal to the ration of phase voltages that is (N1/N2)= (Vphase1/Vphase2). For a delta-wye xfmr, for the delta side, the line voltage is the same as the phase voltage. However for the wye side, the phase voltage = Vline/sqrt(3). Therefore just work you way back. Since they start with a wye connect winding where they give you 4160v, you have to divide by sqrt 3 = 2,402V. That's the phase voltage of the secondary side of T3. The multiply by the winding ration 2402 x (14/1) = 33,625V. That's the phase voltage of primary side of T3 which is the same as the line voltage of section C. Next, because T2 also has a wye connected winding on the secondary side, you have to first divide by srt(3) to get the phase voltage ect...This is Camera's solution.^The way that problem is presented, I would answer that the generator line voltage is 12.3 kV. If they don't tell you that the turns ratio given is for the individual transformers in the 3-phase bank, the turns ratio is assumed to be in terms of VLine on both sides of the transformer.
Is it incorrect?
I'm getting Vphase = 13.2kv / srt(3) = 7.62kvIn #118, we are given that the Vline of the Generator in delta-configuration is 13.2 kV. If the problem asked for the Vphase of the Generator, the answer would be 7.97 kV, correct?
^The way that problem is presented, I would answer that the generator line voltage is 12.3 kV. If they don't tell you that the turns ratio given is for the individual transformers in the 3-phase bank, the turns ratio is assumed to be in terms of VLine on both sides of the transformer.
I think this is a clash between the class room and the real world. I don't recall ever seeing the turns ratio for the individual transformers in a three-phase bank on a transformer name plate. The only time I've ever seen it presented like this is in a text book where they are trying to teach basic three-phase theory. If I were writing that problem, I would add a few more words to clarify the information given. If their objective is to see if you understand how a three-phase bank actually works and can do the delta-wye conversions, another sentence clearly indicating you are looking at the turns ratios for the individual windings wouldn't hurt.^The way that problem is presented, I would answer that the generator line voltage is 12.3 kV. If they don't tell you that the turns ratio given is for the individual transformers in the 3-phase bank, the turns ratio is assumed to be in terms of VLine on both sides of the transformer.
I don't quite agree with this. For 3 phase if they give you a ratio such as 1:10. That is gonna be the ratio of the individual windings.
I absolutely agree, that it is a clash between class room world and real world, and yes, turns ratios aren't reported on the nameplate because quite frankly installing electricians don't care and many would not understand. However, the originator of this topic asked about a specific exam practice problem. Given that its is an engineer's exam preparation forum, not an installing electrician's forum, the "class room" world should take precedence. I answered this question how those problems are written both on practice problems and the real exam. Let's say that this soon to be Electrical PE were not to be designing electrical systems but rather components, such as transformers, he/she would have to understand things this way.I think this is a clash between the class room and the real world. I don't recall ever seeing the turns ratio for the individual transformers in a three-phase bank on a transformer name plate. The only time I've ever seen it presented like this is in a text book where they are trying to teach basic three-phase theory.^The way that problem is presented, I would answer that the generator line voltage is 12.3 kV. If they don't tell you that the turns ratio given is for the individual transformers in the 3-phase bank, the turns ratio is assumed to be in terms of VLine on both sides of the transformer.
I don't quite agree with this. For 3 phase if they give you a ratio such as 1:10. That is gonna be the ratio of the individual windings.
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