Әдебиеттер: 3,6,7,12,14,16,17
10.Оқу, өндірістік және дипломалды сараманды өткізу жөнінде әдістемелік нұсқаулар және есеп құжаттарының түрі (егер пән бойынша қажет болса).
11.Студенттің оқу жетістіктерін бақылау және бағалау материалдары (бақылау тапсырмалары, тесттік тапсырма, өзін-өзі даярлау сұрақтар тізімі, емтихандық билеттер және т.б.)
- білімді бағалау схемасы
- білімді бағалау саясаты
- письменные контрольные задания
- тестовые задания
- перечень вопросов для самоподготовки
- экзаменационные билеты Ықтималдықтар теориясы және математикалық статистикадан
тест тапсырмалары мен сұрақтары
№
п.п
|
Қиындық
деңгейі
|
Сұрақтар
|
Тарау
Тақырып
|
А)
(Дұрыс жауап)
|
В)
|
С)
|
D)
|
Е)
|
1
|
1
|
Қандай оқиға ақиқат деп аталады?
|
1
|
Міндетті түрде орындалатын оқиға.
|
Қолайлы жағдайлар
дың болуына қарамастан орындалмайтын оқиғаларды
|
Пайда болуыда мүмкін, пайда болмауыда мүмкін
|
Тәжірибе нәтижесі…
|
Кез келген нәтиже
|
2
|
1
|
Қандай оқиға мүмкін емес деп аталады?
|
1
|
Қолайлы жағдайлар
дың болуына қарамастан орындалмайтын оқиғаларды
|
Міндетті түрде орындалатын оқиға.
|
Пайда болуыда мүмкін, пайда болмауыда мүмкін
|
Тәжірибе нәтижесі…
|
Кез келген нәтиже
|
3
|
1
|
Қандай оқиға кездейсоқ деп аталады
|
1
|
Тәжірибе нәтижесінде
пайда болуыда мүмкін, пайда болмауыда мүмкін.
|
Қолайлы жағдайлар
дың болуына қарамастан орындалмайтын оқиғаларды.
|
Міндетті түрде орындалатын оқиға.
|
Тәжірибе нәтижесі…
|
Кез келген нәтиже
|
4
|
1
|
Ықтималдықтың классикалық анықтамасының формуласын:
|
1
|
Р(А)=m/n
|
W(A)=m/n
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A![](data:image/png;base64,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)
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C =
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P =n!.
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Достарыңызбен бөлісу: |