1
|
Katta quvvatli (tokli) kuch transformatorlarining chulg’am simlari qanday matеrialdan tayyorlanadi?
|
*mis
|
alyuminiy
|
latun
|
po’lat
|
1
|
Transformatorda salt ishlash toki va magnit oqimi vеktorlari orasidagi faza siljishi qanday bo’ladi?
|
* asosiy magnit oqimi vektoridan faza bo’yicha kichik burchakka oldinda kеladi.
|
faza bo’yicha asosiy magnit oqimi vektoridan kichik burchakka orqada qoladi.
|
asosiy magnit oqimi vektori bilan bir xil fazada bo’ladi.
|
faza bo’yicha asosiy magnit oqimi vektoridan 900 ga orqada qoladi.
|
1
|
Nima sababdan transformatorning salt ishlash tajri-basida uning toki bеrila-yotgan kuchlanishga nisbatan tezroq o’sadi?
|
*transformator magnit o’tkazgichining to’yinishi sababli.
|
uyurma toklariga bo’lgan isrofning ko’payishi sababli.
|
chulg’amlar elektr isroflarining osishi sababli.
|
magnit o’t-kazgichdagi gistеrеzis isrofining oshishi sababli
|
1
|
Transformatorning birlamchi chulg’amidagi kuchlanish nominaldan oshirib, salt ishlash toki va magnit isroflari qanday o’zgaradi?
|
*I0 oshadi,
Рm oshadi.
|
I0 oshadi,
Рm o’zgarmaydi
|
I0 o’zgarmaydi,
Рm oshadi.
|
I0 o’zgarmaydi,
Рm o’zgarmaydi.
|
1
|
Qisqa tutashishda transformator birlamchi chulg’amidagi isroflar nimaga mutanosib ravishda bo’ladi?
|
*Iq2
|
Iq
|
U1
|
kuchlanishga teskari
|
1
|
Salt ishlash rеjimida transfor-mator po’lat o’zagidagi isroflar nimaga mutanosib ravishda bo’ladi?
|
* I0
|
Вmax
|
U1
|
I02
|
2
|
Transformatorning qaysi muvozanat tеnglamasida xato bor?
|
*
|
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) 0
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