| Suppose that a DJ has two (2) turntables and one (1) microphone. If the failure rate of a single turntable is 2% and the failure rate of a mierophone is 1.5%, what is the probability that none of the DJ's equipment fails at a show?
Q: Suppose a county’s recent health report gives a pet allergy prevalence of 0.23 for kids. There is a…
A: Given: Probability of pet allergy prevalence, P(A)=0.23 kids Probability of no pet allergy…
Q: A study was conducted to determine whether there were significant differences between medical…
A:
Q: If the probability that a student selected from the MST class is a Bartician is 0.01 and the…
A: It is given that P( Bartician ) = 0.01 P( female and Bartician ) = 0.0065
Q: Out of the two events affecting the delay of a project, if one event occurs the probability of delay…
A: It is given that, The project can be delay by the two events. if one event occurs the probability…
Q: Your daughter is a teacher in a state university. As per her class rule, the probability of not…
A: Given
Q: At a certain university it has been estimated that the probability that a male freshman will major…
A: Given that the probability that a male freshman will major in math is 1/10 and the probability that…
Q: Suppose a county’s recent health report gives a pet allergy prevalence of 0.13 for kids. There is a…
A: Define the Events, A : The child have pet allergy B : Result tests positive Given, a pet allergy…
Q: Find the probabilities of getting Three 3s and then a 4 or a 5 in 4 rolls of a balanced die
A: a) since probability of a head on a fair coin is 1/2 therefore due to independence of trials P(eight…
Q: The weather in Montreal is approximately 50% sunny in the whole year afterwards of analytics.…
A:
Q: person who goes home from work has the opportunity to choose one of two ways. Their probability of…
A:
Q: In a town with 10,000 populations, they got a call to test a certain disease that has an incidence…
A: Consider the following events, D=a person has the diseaseD'=a person does not have the diseaseP=test…
Q: Suppose that a trainee soldier shoots a target in an independent fashion. If the probability that…
A:
Q: Suppose the influenza vaccine this year is 88% effective to prevent the flu among high-risk…
A: Probability, p = 88% = 0.88Sample size = 25
Q: In a past presidential election, it was estimated that the probability that the Republican candidate…
A: Given information: The probability that the republican candidate would be elected in past election…
Q: The testing division of a chip manufacturing company tests all manufactured chips individually, one…
A: Introduction to Geometric distribution: Suppose there are independent trials and the probability of…
Q: A farmer said that 2/3 of his apple trees were attacked by fruit flies. If the inspection is carried…
A:
Q: Two students are working as part-time proofreaders for a local newspaper. Based on previous aptitude…
A:
Q: A device can be set off when twe switches A and B fail. The probability that A and B will fail are…
A:
Q: Problem 10. Suppose the probability of a false positive result on a mammogram is 5% and that…
A: Let, P(F) = probabity of failure = probability of false positive result = 0.05…
Q: A component of a spacecraft has both a main system and a backup system operating throughout a…
A: Given: A component of a spacecraft has both a main system and a backup system operating throughout a…
Q: Suppose a county's recent health report gives a pet allergy prevalence of Pet allergy Test result…
A: Given in the diagram- P(pet allergy)=0.23P(no pet allergy)=0.77 When test is conducted then the test…
Q: Suppose a county’s recent health report gives a pet allergy prevalence of 0.13 for kids. There is a…
A: Based on the provided information, the known values are: Ppet allergy=0.13PNo pet allergy=0.87Ptest…
Q: A brother and a sister appear for an interview against two vacant posts in an office. The…
A:
Q: Suppose a county's recent health report gives a pet allergy prevalence of 0.23 for kids. There is a…
A: Given, P ( pet allergy) = 0.23 P ( no pet allergy) = 1 - P (pet allergy) = 1 - .23 = 0.77 P (no pet…
Q: Suppose a county’s recent health report gives a pet allergy prevalence of 0.15 for kids. There is a…
A: Given data, P(Positive | Not have allergy)=0.07 P(Not have allergy)=1-0.15=0.85 P(Negative |…
Q: You are the manager of a manufacturing plant and you are responsible for quality control. Each day,…
A: In this problem, we are presented with a scenario where a quality control technician tests a random…
Q: A person died prematurely, find the probability with which he could have been a heavy smoker given…
A: Step 1:First, we define the events:D: The person died prematurelyH: The person is a heavy smokerL:…
Q: An examination consists of two papers , Paper 1 and Paper 2 . The probability of failing in Paper 1…
A:
Q: 2 The probability of Inspector #1 on a production line finding a defective item is 0.8 and of…
A: Let, A = eventof defective item on a production line E1 = Inspector #1 E2 = Inspector #2 Then, we…
Q: It is known from past eperience that the probability that a person has cancer is 0.15 and the…
A:
Q: In a clinical trial, 3% of the patients in the study experienced fatigue as a side effect. Suppose…
A: Given that n=20 , p=3%=0.03 , q=1-p=1-0.03=0.97 X~Binomial(n=20 , p=0.03) X=Number of the patients…
Q: Assuming that these two are Independent, what is the probability of thunderstorms on both Memorial…
A: Concept: If the probability of occurrence of one event is not affected by the probability of…
Q: It is known that 1/3 of the probability of getting rid of a disease. What are the chances of getting…
A: Given, The probability that a randomly selected person will be saved = 1/3=0.333 Let X denotes the…
Trending now
This is a popular solution!
Step by step
Solved in 2 steps
- To reduce laboratory costs, water samples from five public swimming pools are combined for one test for the presence of bacteria. Further testing is done only if the combined sample tests positive. Based on past results, there is a 0.004 probability of finding bacteria in a public swimming area. Find the probability that a combined sample from five public swimming areas will reveal the presence of bacteria. Is the probability low enough so that further testing of the individual samples is rarely necessary? The probability of a positive test result is (Round to three decimal places as needed.)The local weather forecaster predicts that there is a 12% chance of rain on each day next week. Assuming his prediction is accurate and that the chance of rain in a given day does not depend on the chance of rain in a different day, what is the probability it will rain on at least 4 of the days next week?Suppose a free throw shooter makes 67 percent of their first attempts. On the second attempt they make 81 percent if they had made their first attempt, but 59 percent if they had miss. What is the probability that they make one of two attempts (one or the other attempt, but not both)?
- The problem of traffic delay in a highway can be studied in the following way. Let us assume that the probability of no traffic delay in one period, given no traffic delay in previous period, is 0.85 and that the probability of finding a traffic delay in one period, given a delay in the previous period is 0.75. The period of time is 30 minutes.To reduce laboratory costs, water samples from five public swimming pools are combined for one test for the presence of bacteria. Further testing is done only if the combined sample tests positive. Based on past results, there is a 0.003 probability of finding bacteria in a public swimming area. Find the probability that a combined sample from five public swimming areas will reveal the presence of bacteria. Is the probability low enough so that further testing of the individual samples is rarely necessary? The probability of a positive test result is (Round to three decimal places as needed.)Your son is a teacher in a state university. As per her class rule, the probability of not getting an additional points for a major examination is 2/3. If there are three engineering students to be selected at random, evaluate the probability that at least one of them gets additional points.
- A study tracked a large group of people for 10 years. At the start of the study, 20% were heavy smokers (H), 30% were light smokers (L), and 50% were non-smokers (N). The interest of the study was whether the people in the study died during the study (D) or not die (Dc ). The probability that a light smoker died during the study was twice that of the probability of a non-smoker dying. Also, the probability that light smoker died during the study was half that of the probability of a heavy smoker dying. A randomly selected person from the study died during the study. What is the probability that this person was a heavy smoker (given they died, what is the probability they were a heavy smoker H)?please only part b,c & d.The mosquitos are out in your back yard, and they bite you at random times. Each bite happens independently of the last bite. The average time between bites is 2.501 minutes. What is the probability that it takes longer than 1 minutes for them to first bite you?
- On the average the traffic pattern at an intersection is as follows: • Twice as many cars go through as the number of vans, bicycles and trucks combined. • Twice as many vans go through as the number of bicycles and trucks combined. • Half as many trucks go through as the number of bicycles. Calculate the probability that the next vehicle to go through is a truck or a car. (19/27)Suppose that if person with tuberculosis is given a TB screening, the probability that his or her condition will be detected is 0.90. If a person without tuberculosis is given a TB screening , the probability that he or she will be diagnosed incorrectly as having tuberculosis is 0.3. Suppose, further, that 11% of the adult residents of a certain city have tuberculosis. If one of these adults is diagnosed as having tuberculosis based on the screening, what is the probability that he or she actually has tuberculosis?Suppose the probability of getting the flu is 0.20, the probability of getting a flu shot is 0.60, and the probability of bothgetting the flu and a flu shot is 0.10. (a) Find the probability of the union between (getting the the flu) and (getting the flu shot).