D)
.
E) ![](data:image/png;base64,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)
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14. Тербелмелі контурдағы зарядтың гармониялық тербелістерінің теңдеуі
A) q = .
B) q = - w0qm×sin(w0t + j0).
C) q = em×sin(w0t + j0).
D) q = qm×cos(w0t + j0).
E) q = xm×cos(w0t + j0).
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15. Жердің бетінен 10 м биіктіктегі балконнан көкжиекке параллель, массасы 0,5 кг доп 10 м/с жылдамдықпен лақтырылған. Доптың Жерге түсер кездегі жылдамдығы:
A) м/с.
B) м/с.
C) м/с.
D) м/с.
E) м/с.
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16. Ядролық сәулелерді тіркеуге арналған приборлардың қайсысында шапшаң қозғалатын зарядталған бөлшектер аса қыздырылған сұйықта бу көпіршіктерінен тұратын із қалдырады?
A) Көпіршікті камера.
B) Вильсон камерасы.
C) Күкіртті цинкпен қапталған экран.
D) Қалың қабатты фотоэмульсия.
E) Гейгердің газ разрядты санағышы.
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17. Лифт 1 м/с2 үдеумен жоғары көтерілуде. Лифт ішіндегі массасы 1 кг дененің салмағы (g=10 м/с2)
A) 9Н.
B) 0.
C) 10Н.
D) 1Н.
E) 11Н.
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18. Кернеулігі Е=2 В/м біртекті өрісте заряд күш сызықтары бойымен 0,2 м қашықтыққа орын ауыстырады. Осы екі нүктелер арасындағы потенциалдар айырмасы:
A) U=10 B.
B) U=40 B.
C) U=0,1 B.
D) U=100 B.
E) U=0,4 B.
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19. Сызықтық спектрлер шығаратын заттар және оның күйі
A) Қатты және сұйық заттар мен өте сығылған газдар.
B) Заттың бір-бірімен нашар байланысқан немесе мүлдем байланыспаған молекулалары.
C) Өте қыздырылған сұйықтар.
D) Газ тәрізді атомдық күйлеріндегі барлық заттар.
E) Сиретілген газдар.
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20. Гармониялық тербеліс жасайтын нүктенің тербеліс периоды 0,5 с және амплитудасы 20 см. Осы нүкте үдеуінің ең үлкен шамасы:
A) 4,6 м/с2
B) 32 м/с2
C) 8 м/с2
D) 6,4 м/c2
E) 12 м/с2
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21. Электрон үдетуші өрісте потенциалы 200 В нүктеден потенциалы 300 В нүктеге орнын ауыстырды. Бастапқы жылдамдығы нөлге тең болса, электронның кинетикалық энергиясының өзгерісін анықтаңыз.
(e = 1,610-19 Кл)
A) 1,610-17 Дж.
B) -2,610-17 Дж.
C) 310-17 Дж.
D) 2,610-17 Дж.
E) -1,610-17 Дж.
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22. Көздің оптикалық жүйесінің көмегімен алыс тұрған нәрсенің кескіні торламаның бергі жағында пайда болады. Көздің кемістігін және бұл жағдайда көзілдірікке қажетті линзаны анықтаңыз
A) Алыстан көргіштік, шашыратқыш линза.
B) Бұл көздің дефекті емес.
C) Жақыннан көргіштік, жинағыш линза.
D) Жақыннан көргіштік, шашыратқыш линза.
E) Алыстан көргіштік, жинағыш линза.
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23. Қысымы тұрақты болғанда газдың көлемі 2 есе артса (ұлғайса), бұл жағдайда газдың температурасы:
A) 2 есе кемиді.
B) 4 есе кемиді.
C) 2 есе артады.
D) өзгермей қалады.
E) 4 есе артады.
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24. Тыныштық күйден 60 м/с2 үдеумен қозғала бастаған ракетаның 750 м жол жүргендегі жылдамдығы
A) 350 м/с.
B) 300 м/с.
C) 450 м/с.
D) 500 м/с.
E) 400 м/с.
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25. Тербелмелі қозғалыстың теңдеуі х= 0,4sin5πt болса, тербеліс амплитудасы және 0,1 с-тан кейінгі ығысуы:
A) 0,4 м; -0,4 м
B) 4 м; 4 м
C) Дұрыс жауабы жоқ.
D) 0,4 м; 0,4 м
E) 0,04 м; 0,04 м
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