A series of n jobs arrive at a multiprocessor computer with n processors. Assume that each of the n" possible assignment vectors (processor for job 1, ..., processor for job n) is equally likely. Find the probability that exactly one processor will not be assigned a job.
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- Suppose two end hosts, A and B, are connected by 10 links, each with packet loss probability p (0 < p < 1), and the loss probabilities for these links are independent. What is the probability that a packet sent form A is received successfully at the receiver B? Please type answer no write by hend.Eye color in humans is determined by a single pair of genes. If both genes are blue-eyed genes, then the person will have blue eyes; if they are both brown-eyed genes, then they will have brown eyes; and if one is a blue-eyed gene and the other is brown-eyed gene, then the person will have brown eyes. A baby receives one gene from each of its parents and the gene it receives is equally likely to be either of the two genes of that parent. Suppose that Mario and both of his parents have brown eyes, but that his sister has blue eyes. (a) What is the probability that Mario possesses a blue-eyed gene? (b) Suppose that Mario’s wife has blue eyes. What is the probability that a child of theirs will have blue eyes? (c) If their first child has brown eyes, what is the probability that their second child will also have brown eyes?rch A computer manufacturer is interested in comparing assembly times for two keyboard assembly processes. Assembly times can vary considerably from worker to worker, and the company decides to eliminate this effect by selecting 12 workers at random and timing each worker on each assembly process. Half of the workers are chosen at random to use Process 1 first, and the rest use Process 2 first. For each worker and each process, the assembly time (in minutes) is recorded, as shown in the table below. Worker Process 1 Process 2 Difference (Process 1 - Process 2) Send data to calculator 1 81 67 Explanation Type of test statistic: O 14 Check 2 80 78 2 3 84 65 19 89 72 17 5 81 78 (a) State the null hypothesis Ho and the alternative hypothesis H₁. Ho H₁ :0 (b) Determine the type of test statistic to use. 3 6 35 53 7 50 30 -18 20 8 32 34 LG -2 9 45 48 (Choose one) (c) Find the value of the test statistic. (Round to three or more decimal places.) 0 (d) Find the two critical values at the 0.05…
- Kindly compute the students who got a math score greater than 60I was wondering if you could help me understand how to find the probability of failure of the entire deck system assuming that the failures of groups A, B and C are independent of each other and that the failures of sub-groups B1 and B2 are also independent of each otherA basket contains 6 white, 7 yellow, and 6 black transistors. If a transistor is randomly picked, find the probability that it is yellow. (Enter answer as a decimal with at least 4 correct decimal places)
- Please send me answer within 10 min!! Do all 2 parts. I will rate you good for sure!!Covid-19 returns a positive result 60% of the time if the individual tested is infected. The same disease returns a negative result 99% of the time if the individual tested is not infected. To ensure better results, Sarah is tested twice over the span of a few days. Assume that the tests are independent and that the individual has a 10% pre-test probability of being infected based on her symptoms. What is the probability that the said individual is infected given that she tested negative twice?Hydroxychloroquine is a drug sometimes used to treat malaria or rheumatoid arthritis. This drug has recently received some notoriety as a possible treatment for those suffering from Covid-19. A hydroxychloroquine tablet comes in a 200 mg strength, but hydroxychloroquine dosage may be anywhere from 200 to 1200 mg. Thus, a patient must take multiple pills. Suppose X is the number of pills taken by a randomly selected hydroxychloroquine patient. Then according to JJSDA, x has the following probability mass function, p(x), and cumulative distribution function F(x). 1 2 4 p(x) .04 .27 .35 .10 07 F(x) .04 .31 a .83 .93 1 a. If F is the cumulative distribution function of x, then what is the value of a? b. If p is the probability mass function for x, then evaluate b. c. What is the expected value of x? d. Calculate the variance of x. e. What is the variance of 0.7*x? f. The CDC 'randomly' checks the dosage of 10 hydroxychloroquine patients. What is the probability that exactly 4 of the…
- please be clearA recent study sought to determine if exercising after studying for an exam may help retain information. The 150 student volunteers that participated in the study were randomly assigned to three groups. All students were given a picture memory task that they studied for 15 minutes. After studying, one of the groups was instructed to exercise for 30 minutes immediately after studying. A second group was instructed to wait 1 hour after studying and then exercise for 30 minutes. The third group was instructed to not exercise after studying. The next day all 150 student volunteers were given a test to determine how well they could remember what they studied. Here are the results: The researchers want to test: H0: There is no difference in the distribution of performance on the test for the three treatment groups among the population of all student volunteers like these. Ha: There is a difference in the distribution of performance on the test for the three treatment groups among the…