D.
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)
$$$41
ЭҚК 18В ток көзінің ішкі кедергісі 30 Ом. Осы ток көзінің кедергісі 60 Ом регисторды қосқанда ток күші қандай болады.
0,6А
0,3А
0,2А
0,9А
0,4А
$$$ 42
Эрстед тәжірибесінде не байқалады:
Екі өткізгіш бір-біріне әсер етеді
Тогы бар өткізгіш электр зарядына әсер етеді
Магнит тілі зарядталған өткізгішке жақын орналасқан, бұрылады
Тогы бар өткізгішке жақын орналасқан магнит стрелкасы бұрылады
Магнитке жақын орналасқан магнит стрелкасы бұрылады.
$$$ 43
Индуктивтілігі 1 Гн катушкада ток күші 1А дейін 2А дейін көбейсе магнит ағыны қалай өзгереді
1 Вб-ға артады
2 Вб-ға кемиді
2 Вб-ға артады
1 Вб-ға кемиді
өзгермейді
$$$44
Тогы бар өткізгіш 3Вб магнит ағынды өткен кезде 12 Дж жұмыс атқарады. Өткізгіштегі токтың мәні қандай
3А
4А
0,25А
5А
36А
$$$ 45
векторлардың бағыттарына қарай магнит өрісінде теріс зарядталған бөлшектің қозғалыс бағытын анықтаңдар
Достарыңызбен бөлісу: |