In a competition 6 teams are competing, and the outcome of interest is who will be the winner. Which of the following can be the probabilities of each team winning? (Check all that apply) P(1) = 0; P(1) = 0.1; = P(2) = 0.3; P(1) -0.1; P(2) = 0.4; P(1) = 0.1; P(2) = 0.2; P(2) = 0.1; P(3) = 0; P(3) = 0.1; P(3) = 0.2; P(3) = 0.1; P(4) = 0; P(4) = 0.2; P(4) = 0.3; P(4) = 0.1; P(5) = 0.4; P(5) = 0.1; P(5) = -0.1; P(5) = 0.1; P(6) = 0.3; P(6) = 0.3; P(6) = 0.3; P(6) = 0.1;

In a competition 6 teams are competing, and the outcome of interest is who will be the winner. Which of the following can be the probabilities of each team winning? (Check all that apply) P(1) = 0; P(1) = 0.1; = P(2) = 0.3; P(1) -0.1; P(2) = 0.4; P(1) = 0.1; P(2) = 0.2; P(2) = 0.1; P(3) = 0; P(3) = 0.1; P(3) = 0.2; P(3) = 0.1; P(4) = 0; P(4) = 0.2; P(4) = 0.3; P(4) = 0.1; P(5) = 0.4; P(5) = 0.1; P(5) = -0.1; P(5) = 0.1; P(6) = 0.3; P(6) = 0.3; P(6) = 0.3; P(6) = 0.1;

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...

See similar textbooks

Similar questions

Given that P(A)P(A) = 0.62, P(B)P(B) = 0.27, and P(A∣B)P(A∣B) = 0.22, find the probabilities:P(B∣A)P(B∣A) = P(∼A)P(∼A) = P(∼B)P(∼B) = P(∼A∣B)P(∼A∣B) = P(∼B∣A)P(∼B∣A) = P(A∣∼B)P(A∣∼B) = P(B∣∼A)P(B∣∼A) =
part ii
hwm7 7 Use the following probabilities to answer the question. P(A) =0.6, P(B)=0.35 AND P(AandB)=0.05. P(notB notA)= _%
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)?
(a) Student A would like to visit a country where 92% of the population speaks the native language. However, Student A does not speak and understand that language. What is the probability that at least two of three locals at the immigrant department of the airport will succeed to communicate with Student A? Answer = Answer (b) Research Scientist A investigates the infected laboratory rats in modeling human diseases. Research Scientist A finds out the probability of the laboratory rats getting infected is two out of ten. What is the probability that five laboratory rats must be required before Research Scientist A finds at least three laboratory rats but not all have been infected? Answer = Answer (c) A badminton game consists of at least two matches, and each match consists of 21 points. The probability of Player A and Player B earning a point in their matches are 80% and 90%. What is the probability difference between Player A and Player B to get their second points within…
p(a) =0.36 p(B)=0.50 a( a and b) = 0.2365 find out the probability of p( a or B )
Q6
Suppose an oil company is thinking of buying some land for $10,000,000. There is a 60%60% chance of economic growth and a 40%40% chance of recession. The probability of discovering oil is 44%44% when there is economic growth and 32%32% when there is a recession. If there is economic growth and the oil company discovers oil, the value of the land will triple. If they do not discover oil, the value of the land will decrease by 10%.10%. If there is a recession and the company discovers oil, the value of the land will increase by 50%.50%. If they do not discover oil, the land will decrease in value by 75%.75%. What is the expected value of the investment? Give your answer to the nearest dollar. Avoid rounding within calculations. $$ Select the correct interpretation of the expected value. The expected value represents what the actual investment value will be for this land purchase of $10,000,000. The company should make the investment because the expected value…
Please help me solve the rest.
For each set of probabilities, determine whether the events A and B are independent or dependent. (If necessary, consult a list of formulas.) Probabilities Independent Dependent = P(A 18) - 1 (a) P(A)=-;P(B) =;P(A\B) = 5 1 1 P(A) =;P (B) = P(A and B) = %3D 4 6. 1 1 P (B|A) = 1 (c) P(4)-극: P(B)-P(Bl4): %3D %3D 1 1 (d) P(A) = : P(B) = P(4 |B) = | %3D
A geologist has collected 19 specimens of basaltic rock and 19 specimens of granite. The geologist instructs a laboratory assistant to randomly select 33 of the specimens for analysis. (a) What is the pmf of the number of granite specimens selected for analysis? (Round your probabilities to four decimal places.) P(x) (b) What is the probability that all specimens of one of the two types of rock are selected for analysis? (Round your answer to four decimal places.) (c) What is the probability that the number of granite specimens selected for analysis is within 1 standard deviation of its mean value? (Round your answer to four decimal places.)
The probabilities that a market inspector will discover violations of the public health code in a public market are given in the following table. What is the probability that a market inspector will discover, at most three violations of the public health code? (X) P(X) 0.41 0 1 0.22 0.17 0.13 0.05 0.02 N345 2