uppose the entrant observes a low price but is unsure whether they face a low-cost or high-cost incumbent, i.e. they are unsure whether they re at decision node E4 or Es. What is the maximum probability the incumbent is low cost such that the potential entrant will enter the marke O a. 0.9 O b. 0.5 O c. 0.8
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A: Solution: Note: Hello! As you have posted more than 3 sub parts, we are answering the first 3…
Q: At a drug rehab center 32% experience depression and 29% experience weight gain. 13% experience…
A: Given, P(Depression) = P(D) = 0.32 P(Weight gain) = P(W) = 0.29 P(Depression and Weight gain) = P(D…
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A: Given : Price money = 260 Joining cost = 40 Chances of winning = 0.40 Risk aversion = 85
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Q: At a drug rehab center 32% experience depression and 30% experience weight gain. 14% experience…
A: Since you have posted a question with multiple sub-parts, we will solve first three sub-parts for…
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A: Given 32% experience depression 27% experience weight loss 13% experience both We have to find…
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A: Given : P (He must stop at the first light) = 0.35 P ( Stopping at the second light) = 0.65 P (…
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A: As per the given information the probability tree diagram is:
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A: Two event A and B will be independent if PA∩B=PA×PB
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A: Given data: The number of patients affected by depression is: P(D)=33%=0.33. The number of patients…
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A: Given : A careless university student Leaves her iclicker device with probability 1/4 each time. The…
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A: We have given following contingency table C grade Not C Total Female 0.70 Male…
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A: It is given that the probability to win is 60%.
Q: Please solve the all sub parts a,c,c im needed max in 30 minutes thank u Students of the Civil…
A: Here first we make the contingency table by calculating the number of female student for the given %…
Q: At a college, 70 percent of the students are women, and 50 percent of the students receive a grade…
A: c not c total female 0.45 0.25 0.70 male 0.05 0.25 0.30 total 0.50 0.50 1.00
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A: the probability that a car cannot reach Town C from Town A = P(H1) * P(H2) * P(H3) * P(H4)
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A: Since you have posted a question with multiple sub-parts, we will solve first three sub-parts for…
Q: 7. Police plan to enforce speed limits by using radar traps at 4 different locations within the city…
A: given dataP(A)=0.2P(B)=0.1P(C)=0.5P(D)=0.2P(speeding ticket)=P(E)∴P(E|A)=0.40 P(E|B)=0.30…
Q: At a drug rehab center 34% experience depression and 31% experience weight gain. 16% experience…
A: Hi! Thank you for the question, As per the honor code, we are allowed to answer three sub-parts at a…
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A: We have to find given probability.......
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Q: 3a. The Home Shine factory produces light bulbs, 7% of which are found to be defective. Write down…
A: Given: The Home shine factory produces light bulbs, 7% of which are found to be defective. That is,…
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A: a)There is total 5 courses.
Q: On most social media platforms, 63% of all ads are targeted ads. Ad-blockers attempt to block such…
A: Given: P(targeted ads) = 0.63 P( non targeted ads)= 0.37 P(blocking an ad | actually targeted)= 0.53…
Q: A competition offers prize money for players reaching the final. If a player reaches the final,…
A: Introduction: The semi-final stage of a competition has 4 players called semi-finalists, who are…
Q: a. experiences neither depression nor weight gain. b. experiences depression given that the patient…
A: We have given that P( depression) = 0.38 P( weight gain ) = 0.28 P( depression and weight gain ) =…
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- Your company bids for two contracts. You believe the probability that you get contract #1 is 0.7. If you get contract #1, the probability you also get contract #2 will be 0.3, and if you do not get contract #1, the probability that you get contract #2 will be 0.2. Complete parts a through e below. Question content area bottom Part 1 a) Are the outcomes of the two contracts bids independent? Explain. b) Find the probability you get both contracts. c) Find the probability you get neither contracts. d) Let X be the number of contracts you get. Find the probability model for X. x 0 1 2 P(x) e) Find the expected value and standard deviation of X.← Your company bids for two contracts. You believe the probability that you get contract #1 is 0.7. If you get contract #1, the probability you also get contract #2 will be 0.5, and if you do not get contract #1, the probability that you get contract #2 will be 0.2. Complete parts a through e below. a) Are the outcomes of the two contracts bids independent? Explain. OA. No; the outcome of the first contract determines the probability of getting the second contract. OB. No; no events are independent. OC. Yes; the outcome of the first contract has no impact on the second contract. OD. Yes; all events are independent. b) Find the probability you get both contracts. (Type an integer or a decimal. Do not round.) c) Find the probability you get neither contracts. (Type an integer or a decimal. Do not round.) d) Let X be the number of contracts you get. Find the probability model for X. 0 1 2 X P(x) (Type integers or decimals. Do not round.) e) Find the expected value and standard deviation…The principle of redundancy is used when system reliability is improved through redundant or backup components. Assume that a student's alarm clock has a 5.6% daily failure rate. Complete parts (a) through (d) below. a. What is the probability that the student's alarm clock will not work on the morning of an important final exam? b. If the student has two such alarm clocks, what is the probability that they both fail on the morning of an important final exam? c. What is the probability of not being awakened if the student uses three independent alarm clocks? d. Do the second and third alarm clocks result in greatly improved reliability? A. No, because the malfunction of both is equally or more likely than the malfunction of one. B. No, because total malfunction would still not be unlikely. C. Yes, because total malfunction would not be impossible, but it would be unlikely. D. Yes, because you can always be certain that at…
- Q#6: Solve with detail but neat: A manufacturer of a firm claims that 70% of its new hires turn out to be good workers and the rest are to be poor workers. The company advised their current workers to qualify a reasoning test. Eighty percent of the good workers and forty percent of the poor workers pass the reasoning test. If the company makes the reasoning test be a part of its hiring procedure, what then is the probability of the new hires that; i. Will turn out to be good workers? Will turn out to be poor workers? ii. iii. Depict the turn out percentage of the workers on the Bayes' tree diagram.Becky and Carla take an advanced yoga class. Becky can hold 29% of her poses for over a minute, while Carla can hold 35% of her poses for over a minute. Suppose each yoga student is asked to hold 50 poses. Let B the proportion of poses Becky can hold for over a minute and C = the proportion of poses Carla can hold for over a minute. What is the probability that Becky's proportion of poses held for over a minute is greater than Carla's? Find the z-table here. O 0.159 O 0,259 0 0.448 O 0,741 Save and Exit Next Submit Math and rem 96 & 7 8 9. 10Complete the following table and use it calculate the probabilities given below. DACITY A < AC a. P (A or B) = b. P (A or B) = Total B 0.434 0.556 BC 0.247 SUBMIT QUESTION Total I SAVE PROGRESS SU
- Jordan University of Science and Technology, it has been found that 10% of the students withdraw without completing the MATH131 course. Assume that 5 students have registered for the course this semester. The probability that exactly 2 will withdraw is closet to a. none of the choices b. 0.05 c. 0.07 d. 0.01A new soft drink is being market tested. It is estimated that 60% of consumers will like the new drink. A sample of 96 tasters tested the new drink. Q27 What is the probability that between 59% and 62% of tasters will indicate they like the drink? Your answer should be in % and have two digits after the period. So, if your answer is 50.023%, enter 50.02. Your Answer:can you please answer this in an excel file.
- Assume that we have three coins: The first coin is fair. The second coin is unfair with probability of heads equal to 0.8. The third coin is also unfair with probability of heads equal to 0.3. Consider an experiment involving two successive coin tosses. The result of the first stage of the experiment is determined by the toss of the fair coin. The result of the second stage of the experiment is determined by the toss of a coin, but suppose that the coin that is used depends upon the result of the toss of the fair coin. Specifically, if the toss of the fair coin results in heads, then the second coin is tossed. Otherwise the third coin is tossed. Let Hi and Ti be the events that ith toss resulted in heads and tails, respectively. Answer the following questions. a) Give a sequential description of the experiment using a tree diagram. b) Calculate the probabilities of the possible outcomes of the experiment. c) Calculate P(H2) d) Are the events H1 and H2 independent? Justify…Please solve three subparts D,E,F please solve max in 30 minutes and no reject thank u Students of the Civil Engineering Department Force 2021(C) 2020 (B),2019 (A) each are 100 students, 90 students, 110 students, of which 28%. 30%. 20% of them are Women (W). From the data above determine: a. The contingency table.If any student is selected, determine the probability that the student b. Coming from the Class of 2020 c. Is a female student. d. Coming from Class of 2021 and a Woman e. A man or from Class of 2019 f. If it is known that the student is a woman, what is the probability that the student is a Class of 2020 student? Instruction:Express the result with 4 decimal places and a percentage.Write the answer with the correct probability notation Use the notation A,B,C,W and P (male). Don't use any other notation!At a drug rehab center 39% experience depression and 28% experience weight gain. 11% experience both. If a patient from the center is randomly selected, find the probability that the patient (Round all answers to four decimal places where possible.) a. experiences neither depression nor weight gain. b. experiences depression given that the patient experiences weight gain. c. experiences weight gain given that the patient experiences depression. (round to 4 decimal places) d. Are depression and weight gain mutually exclusive? yes no e. Are depression and weight gain independent? yes no O O
