Suppose that a six-sided die is weighted so that any even-numbered face is four times as likely to land face up as any odd-numbered face. (a) What are the probabilities of the six simple events? (Hint: Denote these events by O1, , O6. Then P(O1) = p, P(O2) = 4p, P(O3) = p, P(O6)= 4p. Now use a condition on the sum of these probabilities to determine p. Answer as an exact fraction or round your answers to three decimal places.) P(O1)= P(O2)= P(O3)= P(O4)=
Suppose that a six-sided die is weighted so that any even-numbered face is four times as likely to land face up as any odd-numbered face. (a) What are the probabilities of the six simple events? (Hint: Denote these events by O1, , O6. Then P(O1) = p, P(O2) = 4p, P(O3) = p, P(O6)= 4p. Now use a condition on the sum of these probabilities to determine p. Answer as an exact fraction or round your answers to three decimal places.) P(O1)= P(O2)= P(O3)= P(O4)=
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Suppose that a six-sided die is weighted so that any even-numbered face is four times as likely to land face up as any odd-numbered face.
(a)
What are the probabilities of the six simple events ? (Hint: Denote these events by O1, , O6. Then P(O1) = p, P(O2) = 4p, P(O3) = p, P(O6)= 4p.
Now use a condition on the sum of these probabilities to determine p. Answer as an exact fraction or round your answers to three decimal places.)
Now use a condition on the sum of these probabilities to determine p. Answer as an exact fraction or round your answers to three decimal places.)
P(O1)=
P(O2)=
P(O3)=
P(O4)=
P(O5)=
P(O6)=
(b)
What is the probability that the number showing is an even number? (Give the answer to three decimal places.)
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