12. You have three red cards numbered 1, 2, 3 and two orange cards numbered 1, 2. Finding the following probabilities: A. P (Orange | odd) = B. P(Red and odd)3= C. P(Red or even)= С. D. P(Orange | even)= E. P(Orange and odd)3= F. P(Red or odd)3D G. P you draw one Red and a second Red card without replacement or P (Y1 and Y2) = %3D

12. You have three red cards numbered 1, 2, 3 and two orange cards numbered 1, 2. Finding the following probabilities: A. P (Orange | odd) = B. P(Red and odd)3= C. P(Red or even)= С. D. P(Orange | even)= E. P(Orange and odd)3= F. P(Red or odd)3D G. P you draw one Red and a second Red card without replacement or P (Y1 and Y2) = %3D

Name: 12. You have three red cards numbered 1, 2, 3 and two orange cards nu
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Description: 12. You have three red cards numbered 1, 2, 3 and two orange cards numbered 1, 2. Finding the followingprobabilities:A.P (Orange | odd) =B. P(Red and odd)3=C. P(Red or even)=С.D. P(Orange | even)=E. P(Orange and odd)3=F. P(Red or odd)3DG. P you draw

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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Joon wants to determine whether his San Jose oil field will yield oil. He has hired a geologist to run tests on the field. If there is oil in the field, there is a 95% chance that the test will indicate oil. If the field contains no oil, there is a 5% chance that the test will indicate oil. If the test indicates that there is no oil in the field, what is the probability that the field contains oil? Before the test, Joon believes that there is a 10% chance that the field will yield oil.
I need help with A, B, C. Three friends (A, B, and C) will participate in a round-robin tournament in which each one plays both of the others. Suppose that P(A beats B) = 0.2P(A beats C) = 0.4P(B beats C) = 0.7 and that the outcomes of the three matches are independent of one another. (a) What is the probability that A wins both her matches and that B beats C? and What is the probability that A wins both her matches? (b) What is the probability that A loses both her matches? (c) What is the probability that each person wins one match? (Hint: There are two different ways for this to happen.)
Suppose we know that the probabilities P(A) = .5, P(B|A) = .3 and P(A or B) =.3. What is the value for P(A and B)? What is the value for P(B)?
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1. The probabilities that a surgeon operates on 3,4,5,6 or 7 patients in any day are 0.15,0.10,0.20,0.25, and 0.30,respectively. Find the average number of patients that surgeon operates on a day.Solution:?
John is having a dinner at a restaurant, which sells 3 kinds of dishes, A, B, and C. The probabilities of ordering each dish are 0.4, 0.3, and 0.3. Suppose the probability of John being satisfied after eating the dishes are 0.7, 0.5, and 0.6, respectively. Answer the questions below. 1) When John wasn’t satisfied with his dish, what is the probability that he has eaten the dish B? (Round an answer to two decimal places.) 2) What is the probability that John satisfies after eating the dish?
After a workday, you visit a bar from monday to friday. The bar offers four differrent beer flavors. Each day you select one flavor with the following probabilities: flavor 1 with 30% flavor 2 with 25% flavor 3 with 40% flavor 4 with a 5% What is the probability that the first time you eat flavor 3 is on tuesday?
18. A spinner has ten sectors in different colours. The sectors are different sizes. Here are the probabilities of scoring three of ten colours: Colour Red Probability 0.1 Blue 0.2 quinraum Yellow 0.05 The spinner is spun. Find the probability that the colour is: (a) not red (b) not red or blue (c) not red or blue or yellow
Please solve all 3 sub-parts. Do not answer if you can't answer all parts. Show all steps. Analyzing the data of GOT viewers showed that about 40% of viewers were 14 orolder. If 15 GOT viewers are surveyed, find the following probabilities. a. At least 4 of them are 14 or older. b. Exactly 10 of them are 14 or older.c. Less than 5 of them are 14 or older.