Probability will be the basis of all future topics, and you will find that the resulting interpretation of a probability and the|conclusion that you can make from a probability is more important than that calculation itself.Consider the followingprobabilities found for the given situations, then answer the questions that follow:Situation: If randomly guessing, the probability that a person can correctly guess your BIRTH MONTH on the first try is1/12= 0.083. You and a friend are out one night and you meet a magician who bets that she can randomly guess both of|1.your BIRTH MONTHS on the first try.QUESTION: If the magician does guess both of your BIRTH MONTHS correctly, would you believe it was by purechance, or would you believe that the magician knew your BIRTH MONTHS by some other means (whether that bemagic, being a creepy stalker, etc.)? Explain your probabilistic and statistical thinking.

1. Given The data is as follows: Prob. that a person can't guess birth month on the is first try is…

Answered: Probability will be the basis of all…

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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If the odds against event E are 19 to 1, what is the probability of E? The probability of event E is (Simplify your answer.)
3. The probability that Jaden's dog will wear a collar today is 0.55. The probability that Jaden will take the dog on a walk is 0.3, and the probability that both will occur is 0.25. Are the two events independent? Yes, the events are independent because the product of the probability of each event is 0.25. No, the two events are not independent because the difference of the probabilities of each event is 0.25. No, the two events are not independent because the product of the probability of each event is not 0.25. Yes, the two events are independent because the difference of the probabilities of each event is 0.25.
Please help me with this math homework question. I really can not figure this out.
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For the experiment of rolling an ordinary pair of dice, find the probability that the sum will be 10 or 3. (You may want to use a table showing the sum for each of the 36 equally likely outcomes.) The probability that the sum of the pair of dice is 10 or 3 is (Simplify your answer.)
Your car is making a funny noise. You believe that the problem is either with the wheel or the axle, and you believe the probability is 0.3 that the wheel needs to be replaced, and 0.7 that the axle needs to be replaced. You need to decide whether to replace the wheel or the axle first. The cost of each alternative is given in the following table (if you decided to replace the wrong part first, you have to replace both of them). The Wheel is broken p = 0.3 The Axle is broken p = 0.7 Replace Wheel First Replace Axle First 600 1500 1500 900 a) Find the EV of each decision alternative. Which part should you replace first? b) What is the EVPI?
In automotive repair, experience has shown that a rough - running engine can be attributed to the bad ignition wires 35% of the time, bad spark plugs 80% of the time, and both problems 20% of the time. Suppose a mechanic begins to diagnose the problem by checking the spark plugs first and find them to be bad. Given this information, what is the probability that the wires are also bad?
June is a student taking a statistics course. Unfortunately, June is not a diligent student. She does not read the textbook before or after class, does not do homework, and regularly misses class. She intends to rely on luck to pass the next quiz. The quiz consists of 10 multiple-choice question. Each question has five possible answers. Only one of the answers is correct, so the probability of choosing the correct answer is 0.20. June plans to guess the answer to each question independently. Let � be the number of correct answers on June’s quiz. What is the standard deviation of correct answers for June? Group of answer choices 8 2 1.26 1.14 None of These
Solve the following probabilty problem: Doris and her friend plan to travel to Florida during the winter intersession period. Based upon the past experience they know that the probability that they go by car is 0.4 and the probability that they go by plane is 0.2. What is the probability that they travel to Florida by car or plane only?
Question 1 In a survey of top executives, it was found that 54% had either traveled internationally on business or could fluently speak a foreign language. The probability that an executive who had not traveled internationally could speak a foreign language was 20%. It was found that only 2% of the executives had traveled internationally and could speak a foreign language. Imagine we randomly pick a top executive who answered the survey. a.What is the probability that the executive has not traveled internationally and does not speak a foreign language fluently? b.What is the probability that the executive does not speak a foreign language fluently? c.What is the probaility that an executive has not traveled internationally? d. If we had a random sample of 10 top executives (who responded to the survey), what would be the probability that two had traveled internationally? -.
refer to the above question 1. if a student is selected at random then the probability that he/she has passed only one test (either math or state, bot not both) is
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