a) The probability that a caravan arriving at the gallery has Istanbul license plates; b) The probability that a vehicle with Istanbul license plate arriving at the gallery is a caravan; c) The vehicle that ocomes to the gallery does not have an Istanbul license plate or does not have a caravan possibility of.
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- From long experience a landlord knows that the probability an apartment in a complex will not be rented is 0.10. There are 20 apartments in the complex, and the rental status of each apartment is independent of the statue of the others. When a minimum of 16 apartments are rented, the landlord can meet all monthly expenses. a) What is the probability that exactly 4 units are unrented? Round to 4 decimal places. b) What is the probability that four or fewer units are unrented? Round to 4 decimal places. c) In any given month, what is the probability that the landlord will not meet the monthly expenses? Round to four decimal places. d) Which probability is more relevant to the landlord in terms of being able to meet monthly expenses5)a) Bart tosses 3 coins. The probability of the result not being "3 heads or 3 tails. b) Jessica rolls 3 cubes numbered 1 through 6. The probability of not rolling either "3 ones" or "3 sixes". Solve both early and correctly3. Suppose the probability that any given person will believe a talc about the transgressions of a famous actrcss is 0.8. What is the probability that (a) the sixth person to hear this tale is the fourth one to bclieve it? (b) the third person to hear this tale is the first onc to bclicve it?
- At a Noodle & Company Restaurant the probability that a customer orders a nonalcoholic beverage is .50 A) Find the probability that in a sample of 14 customers none of the 14 will order a nonalcoholic beverage. B) Find the probability that in a sample of 14 customers at leaat 7 will order a nonalcoholic beverage. C) Find the probability that in a sample of 14 customers fewer than 8 will order a nonalcoholic beverage. D) Find the probability that in a sample of 14 customers all 14 will order a nonalcoholic beverage.3) An engineer has developed a prototype for a new device which contains multiple components. The probability that component A does not fail is .95, the probability that component B does fail is .13, and the probability that both components do not fail is .84. Include the probability statements in terms of event A(component A does not fail) and event B(component B does not fail), using the symbols U and n. a) What is the probability at least one component fails? b) What is the probability exactly one component fails? c) What is the probability that both components fail? d) What is the probability that component A fails or that component B does not fail?A person is going to a meeting using two routes (1 and 2)
- SolveOut of all the business students, 40% specialize in accounting, 15% fail the business math course, and 5% are accounting students who also failed th 4) math class. a) What is the probability that a student in accounting fails their math class? What is the probability that a student who fails their math class is studying accounting? What percentage of students are either taking accounting or passe b) c) their math course?Probability of taking route 1 is 80% and taking route 2 is 20%.The probability of being late to the meeting is 20% under the condition that route 1 is taken and 50% whenroute 2 is taken.a) Calculate the probability that he/she is not late for the meeting.b) Given that he/she is not late for the meeting, what is the probability that he/she used route 1?
- Q1: A bag contains 5 white balls and 5 black balls; another bag contains 3 white balls and 7 black balls. If one :ball is drawn from each bag, so bläi 7 a) The probability that both are * white 0.80 0.55 0.15 none of all above blai 6 b) The probability that both are * black 1.20 O 0.35 0.55 none of all above bläi 7 c) The probability that one is * white and another is black 0.50 0.55 0.60 none of all above6. Among private employees of a certain company, 60% know Java, 50% Python, and 30% know both languages. a) What is the probability that he/she knows Java given someone knows Python? b) What is the probability that he/she knows Python given someone knows Java?