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Консультация № 189989
07.11.2016, 11:04
0.00 руб.
0
7
1
Здравствуйте! У меня возникли сложности с таким вопросом:
10. Производится три независимых испытания, в каждом из которых вероятность появления некоторого события равна 0,4. Составить закон распределения числа появлений этого события в указанных испытаниях. Найти математическое ожидание, дисперсию и функцию распределения этой случайной величины.
Вот как я решил:
Верно?
10. Производится три независимых испытания, в каждом из которых вероятность появления некоторого события равна 0,4. Составить закон распределения числа появлений этого события в указанных испытаниях. Найти математическое ожидание, дисперсию и функцию распределения этой случайной величины.
Вот как я решил:
Верно?
Обсуждение
07.11.2016, 11:39
общий
07.11.2016, 11:44
х=0 - вероятность некоторого события будет на 1-ом испытании.
х=1 - вероятность некоторого события будет на 2-ом испытании.
х=2 - вероятность некоторого события будет на 3-ем испытании.
х=3 - событие не произошло не на одном из испытаний.
х=1 - вероятность некоторого события будет на 2-ом испытании.
х=2 - вероятность некоторого события будет на 3-ем испытании.
х=3 - событие не произошло не на одном из испытаний.
07.11.2016, 11:51
общий
Адресаты:
Емельян х=0 - вероятность некоторого события будет на 1-ом испытании.
х=1 - вероятность некоторого события будет на 2-ом испытании.
х=2 - вероятность некоторого события будет на 3-ем испытании.
х=3 - событие не произошло не на одном из испытаний.
Внимательно прочитайте, что Вы написали, и подумайте, есть ли в этом смысл.
Об авторе:
Facta loquuntur.
Facta loquuntur.
07.11.2016, 12:06
общий
07.11.2016, 12:07
Производится три независимых испытания, в каждом из которых вероятность появления некоторого события равна 0,4.
x = 0. Событие произошло на 1-ом испытании;
х = 1. Событие произошло на 2-ом испытании;
x = 2. Событие произошло на 3-ем испытании;
x = 3. Событие не произошло не на одном из испытаний.
07.11.2016, 12:47
общий
Адресаты:
Я вижу, что Вы не понимаете смысла задачи. Вам придётся подождать, пока я её решу.
Об авторе:
Facta loquuntur.
Facta loquuntur.
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