Chapter 7: Q5E (page 451)
Question: What is the probability that the sum of the numbers on two dice is even when they are rolled?
Short Answer
Answer
The probability that the sum of the numbers on two dice is even when they are rolled is.
Chapter 7: Q5E (page 451)
Question: What is the probability that the sum of the numbers on two dice is even when they are rolled?
Answer
The probability that the sum of the numbers on two dice is even when they are rolled is.
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Get started for freeQuestion: Suppose that \(E, {F_1},{F_2}\,and {F_3}\)are events from a sample space S and that \({F_1},{F_2}\,and {F_3}\) are pair wise disjoint and their union is S. Find \(p\left( {\frac{{{F_2}}}{E}} \right)\)if \(p\left( {\frac{E}{{{F_1}}}} \right) = \frac{2}{7},p\left( {\frac{E}{{{F_2}}}} \right) = \frac{3}{8},p\left( {\frac{E}{{{F_3}}}} \right) = \frac{1}{2},p\left( {{F_1}} \right) = \frac{1}{6},p\left( {{F_2}} \right) = \frac{1}{2}\) and \(p\left( {{F_3}} \right) = \frac{1}{3}\)
Question: (Requires calculus) Show that if is an infinite sequence of pair wise disjoint events in a sample space S, then [ .[Hint: Use Exercise 36 and take limits.]
To determine the smallest number of people you need to choose at random so that the probability that at least two of them were both born on April exceeds.
Question 2. To show
If eventsandare independent, then events and are also independent.
Question:
(a) To determine the probability that the player wins the jackpot.
(b)To determine the probability that the player wins 1000000\(, the prize for matching the first five numbers, but not the sixth number drawn.
(c)To determine the probability that a player win 500\), the prize for matching exactly four of the first five numbers, but not the sixth number drawn.
(d) To determine the probability that a player wins 10$, the prize for matching exactly three of the first five numbers but not the sixth number drawn, or for matching exactly two of the first five numbers and the sixth number drawn.
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