c)
d)
4. Егер конденсатор сиымдылығын 4 есе арттырса, ал катушканың индуктиатілігін 4 есе кемітсе, тербелмелі контурдың электр тербелісінің периоды қалай өзгереді?
a) 2 есе кемиді
b) 4 есе кемиді
c) 2 есе артады
d) өзгермейді
5. Айнымалы электр тогының жиілігін 4 есе арттарса, конденсатордың сиымдылықты кедергісі қалай өзгереді
a) 2 есе кемиді
b) 4 есе кемиді
c) 2 есе артады
d) 4 есе артады
6. Толқын ұзыгдығы 21 см болатын электромағниттік толқынның тербеліс жиілігі қандай?
a) 7*1010 Гц
b) 7*108 Гц
c) 63*106 Гц
d) дұрыс жауабы жоқ
7. Электромагниттік толқындардағы электр өрісінің кернеулігі векторы мен магнит индукциясы векторлары бір біріне қалай орналасқан?
a) параллель
b) перпендикуляр
c) параллель, перпендикуляр
d) Дұрыс жауабы жоқ
8. Толқын ұзыпдығы 270 м радиотолқынның периоды қандай?
a) 9*1010 с
b) 9 мкс
c) 9 мс
d) 1*10-6 с
9. Электромагниттік толқын жылдамдығы неге тең?
a) 300*103 км/с
b) 300*108 м/с
c) 0,3*106 м/с
d) 30*108 м/с
10. Жиілігі 2,5 МГц болатын электромагниттік толқынның ұзындығы қандай?
a) 120 м
b) 7*1014 м
c) 700 м
d) Дұрыс жауабы жоқ
11. Тербелмелі контурдағы конденсатордың сыйымдылығы 0,8 нФ, Ал катушка индуктивтілігі 5 мГн болса, резонанс кезіндегі тербелістің пероды қандай?
a) 4*10-12 с
b) 8*10-6 с
c) 12,56*10-6 с
d) 12,56*10-12 с
12. Радиолокатордан жіберілген сигналдар ұшақтан шағылғаннан кейін 10-4 с-тан соң жауабы қабылданады. Ұшақ радиотолқындардан қандай қашықтықта болады?
a) 5*1012 м
b) 3*104 м
c) 3*1011 м
d) 1,5*104 м
13. Телевизиялы радиосигналдар қандай толқындар диапозонында жіберіледі?
a) ұзын
b) қысқа
c) ультрақысқа
d) дұрыс жауабы жоқ
14. А.С. Попов радионы қашан ашты?
a) 1888 ж.
b) 1895 ж.
c) 1985 ж.
d) 1898 ж.
15. Толқын жиілігі 3 есе артса, толқын интенсивтігі қалай өзгереді?
a) 9 есе кемиді
b) 81 есе артады
c) 9 есе кемиді
d) 81 есе кемиді
1. Тербелмелі контурдағы конденсаторға жинақталған электр зарядының өзгеруі ![](data:image/png;base64,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. Заряд тербелісінің амплетудасы қандай?
a) 10-2 с Достарыңызбен бөлісу: |