Probability is a measure of how likely an event is to occur. Match one of the probabilities that follow with each statement oflikelihood given. (The probability is usually a more exact measure of likelihood than is the verbal statement.)This event is impossible. ItThis event is certain. It willThis event is very unlikely,This event will occur morecan never occur.occur on every trial.but it will occur once in aoften than not.while in a long sequenceof trials.Answer Bank0.40.010.990.6

Given that probability is a measure of how likely an event is to occur. We have to match one of the…

Answered: Probability is a measure of how likely…

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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Based on a study from the Chronicles of Flippin'' Awesomeness, the probability that Napoleon and Pedro make it to their first period class on time is 0.38. The probability that they make it to their first period class on time, given that they catch the bus is 0.60. The probability that Napoleon and Pedro catch the bus and make it to their first period class on time is 0.22. What is the probability that Napoleon and Pedro catch the bus?
Your friend throws two dice and tells you that one of the dice is a 4. What is the probability that the sum of the dice is 8 or more?
You are the webmaster for your firm's website. From your records, you know that the probability that a visitor will buy something from your firm is 0.26. In one day, the number of visitors is 1050. If the visitors' traffic is more than the expected for the day, what is the probability that at least 10 more than the expected visitors will buy something from the firm?
Two dice are rolled at the same time. Find the probability of each event listed when the probability is given as P(die 1, die 2). For example, if you want to know the probability that you roll a 3 on the first die and and a 5 on the second die, it would be written as P(3, 5). Give your answer as a decimal rounded to the thousandth place (three numbers after the decimal). P(1, 1) = P(both odd) P(even, odd): P(2 anywhere) = P(sum of 8) = P(sum of 1) =
Please select those sentences that concern subjective, or epistemic, probability The probability that the flu vaccine prevents flu in a young healthy person is 70 to 90 percent, Dr. Gunn said. The probability is only 50 percent in people over 65. But, he added, the probability that it prevents death in an older person is 0.85. I'm reasonably confident I had the flu last year. The disease is likely to run its course in 5 to 7 days in healthy young people. For all I know, I've already at the flu. When a flu epidemic strikes, the probability that a person who was exposed will get sick is between 10% and 15%.
If it is known that the probability that a light bulb works correctly is 9 times greater than the probability that it has a fault, what is the mathematical expression that represents the probability that, out of 100 light bulbs, 50 present errors?
Exhibit 5-10The probability that Pete will catch fish on a particular day when he goes fishing is 0.8. Pete is going fishing 3 days next week. Refer to Exhibit 5-10. The expected number of days Pete will catch fish is?
Suppose the probability that you will be elected student president is 0.15, and the probability that you will get the student scholarship is 0.55. If the two events are independent, the probability that you will not only become the president but also get the scholarship is: need complete solution
From an example in real life, give the probabilities of two events and the probability of both events occurring. Based on these events, phrase a question about a conditional probability
Miss 'X' is fond of seeing films. The probability that she sees a film on the day before the test is 0.7. Miss X is any way good at studies. The probability that she maxes the test is 0.3 if she sees the film on the day before the test and the corresponding probability is 0.8 if she does not see the film. If Miss 'X' maxed the test, find the probability that she saw the film on the day before the test.

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