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Консультация № 161219
23.02.2009, 20:31
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Бросают два игральных кубика. Найти вероятности следующих событий: А – произведение чисел очков равно 12, В – сумма квадратов чисел очков равна 25.
Обсуждение
Неизвестный
24.02.2009, 00:38
общий
это ответ
Здравствуйте, Leo1989!
При бросании двух игральных кубиков может быть 36 равновероятных исходов.
Произведение 12 получается четырьмя способами:
12 = 6*2 = 4*3 = 3*4 = 2*6.
Значит, P(A) = 4/36 = 1/9.
Сумма квадратов 25 получается двумя способами:
25 = 42 + 32 = 32 + 42.
P(B) = 2/36 = 1/18.
При бросании двух игральных кубиков может быть 36 равновероятных исходов.
Произведение 12 получается четырьмя способами:
12 = 6*2 = 4*3 = 3*4 = 2*6.
Значит, P(A) = 4/36 = 1/9.
Сумма квадратов 25 получается двумя способами:
25 = 42 + 32 = 32 + 42.
P(B) = 2/36 = 1/18.
Неизвестный
24.02.2009, 13:45
общий
это ответ
Здравствуйте, Leo1989!
А
Искомая вероятность = отношение кол-ва вариантов, когда произведение чисел очков равно 12 к общему кол-ву вариантов
Общее кол-во исходов при бросании 2-х кубиков – 36 , (6х6).
Кол-во вариантов, когда произведение чисел очков равно 12 = 4 (2х6,3х4,4х3,6х2)
P = 4/36 = 0,1(1)
B
Искомая вероятность = отношение кол-ва вариантов, когда сумма квадратов чисел очков равна 25 к общему кол-ву вариантов
Кол-во вариантов, когда сумма квадратов чисел очков равна 25 = 2 (4х3,3х4)
P = 2/36 = 0,05(5)
А
Искомая вероятность = отношение кол-ва вариантов, когда произведение чисел очков равно 12 к общему кол-ву вариантов
Общее кол-во исходов при бросании 2-х кубиков – 36 , (6х6).
Кол-во вариантов, когда произведение чисел очков равно 12 = 4 (2х6,3х4,4х3,6х2)
P = 4/36 = 0,1(1)
B
Искомая вероятность = отношение кол-ва вариантов, когда сумма квадратов чисел очков равна 25 к общему кол-ву вариантов
Кол-во вариантов, когда сумма квадратов чисел очков равна 25 = 2 (4х3,3х4)
P = 2/36 = 0,05(5)
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