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2-5. Sinusoidal voltage and current magnitudes are always given as root-mean-square (RMS) quantities unless otherwise specified. e. V2 x RMS). 1. Determine the effective (root-mean-square) value of the current delivered by the source. 2. Determine the RMS (effective) value of the voltage across the load, and its phase relative to that of the source. 3. Determine the RMS value of the current through the load, and its phase relative to that of the source. 4. Confirm your numerical results by simulation.
A possible display is shown in Fig. 3-8. M... PCOI1) :5ItL~-;:;:-=----_ _ _ ......... M&. J I 1iML -, • L I_ _ _ _. -_ _ _ _. _ _ _ _. -_ _ _ _. ,~ aoou~ ~~ 6MU-i ........... Moll [PSEC I ~~I--------------------,---=~--------------. 623 1. 23 ,. 16231( 10K Fig. 3 Comments Note the poor low frequency performance of this transformer. It is due to the relatively high value of the source and load resistances compared with the magnitudes of the inductive reactances X = jroL. The defining requirements of an ideal transformer are: 1.
5 100 100000 Fr~u.. ncy Fig. 4-5 Voltage magnitudes (graph has been edited to improve presentation, see Chapter 5) ------ AI: Plot. Ph .... Ph ... IPRIGll ••• \ 118 12 36 \: \:--. :--. ::-•• ,,";r••;-. 1r----------~~-....................... 12 \J ·108 ·Hi ·181 Fig. 4-6 Voltage phase shifts 1.. 16m. M.. 838I1l.. 8121t.. 18111.. 16111.. =3IL . . ~ .. ........ ~ ",/ --1_ ... c... 0i1U Fig. - ....... '--" ......... "-. 36 \. \. i. \ i \ \ i ·36 ·72 \ \ \::- - -. ........... r'K:~ Fig. 4-8 Current phase shifts (Measure voltage with respect to ground.
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