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per unit system etc

Discussion in 'Mathematics and Physics' started by PG1995, Sep 15, 2017.

  1. PG1995

    PG1995 Active Member

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    Hi,

    Please have a look on the attachment, or check the following link for higher resolution: http://imageshack.com/a/img924/6246/6jH6ph.jpg.

    Could you please help me to understand the reason for introducing the factor of "1000" in eq. 4.4 and eq. 4.5?

    Eq. 4.4, Base current I_b = (1000)(MVA)_b/(kV) = (kVA)_b/(kV) A. It looks like as if "Mega" is converted into "kilo" by multiplying it by "1000" which doesn't make any sense. It looks like that 1000*Mega=kilo? Is it a typographical error? I don't think so because I checked another book too. Please see the attachment. Thank you for your help.
     

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  2. PG1995

    PG1995 Active Member

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    Hi,

    I believe that I get the point.

    [​IMG]

    The impedance formula is still not making much sense. The eq. 4.4 was used from original attachment.

    [​IMG]

    It should have been Z_B=(1000*KV_B^2)/kVA_B.

    I also tried it differently but still it didn't work out.

    [​IMG]

    Where am I going wrong? Please let me know. Thank you.
     

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  3. steveB

    steveB Well-Known Member Most Helpful Member

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    So, I find their description unnecessarily confusing. Basically, you are free to define any scale factors you want for voltage, current and impedance. You define it, or they define it. In this case, they defined it.

    In the first part, you said you understand that the factor of 1000 is used to convert MVA to KVA. This is certainly true, but what they don't make clear is that they chose to use the factor of 1000, and it was not a necessity to have a factor of 1000 there. That is a very important point to understand. Once you understand that, then the impedance case should make sense. Whatever they wrote is correct because they decided to define it that way. There is no need to figure out why that value is correct because you are free to use another value if you choose.

    Having said that, you do want your choices to be logical and intuitive so that you don't get confused by your own choice of unit scaling. Hence, you can see the logic in their choices if you look at them carefully.
     
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