Please only do that one that is incomplete Each sweat shop worker at a computer factory can put together 4.9 computers per hour on average with astandard deviation of 0.9 computers. 41 workers are randomly selected to work the next shift at thefactory. Round all answers to 4 decimal places where possible and assume a normal distribution.a. What is the distribution of X? X - N( 4.9く,0.9b. What is the distribution of x? a N( 4.9V, 0.1406c. What is the distribution of x?x - N( 200.9V, 31.3753d. If one randomly selected worker is observed, find the probability that this worker will put togetherbetween 4.7 and 4.9 computers per hour.e. For the 41 workers, find the probability that their average number of computers put together perhour is between 4.7 and 4.9.f. Find the probability that a 41 person shift will put together between 192.7 and 200.9 computers perhour.g. For part e) and f), is the assumption of normal necessary? O NoO Yes oh. A sticker that says "Great Dedication" will be given to the groups of 41 workers who have the top 15%productivity. What is the least total number of computers produced by a group that receives aminutes (round to the nearest computer)sticker?Hint:Some Helpful Videos:Finding the Sampling Distribution [+]• Finding a Probabiliry Using the CentraL Limit Theorem 2

Name: Please only do that one that is incomplete Each sweat shop worker at a
Uploaded: 2024-03-20T06:38:44.000Z
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Description: Please only do that one that is incomplete Each sweat shop worker at a computer factory can put together 4.9 computers per hour on average with astandard deviation of 0.9 computers. 41 workers are randomly selected to work the next shift at thefactor

(c ) Determine the distribution of Σx. The distribution of Σx is determined below as follows: (d) Obtain the probability that this worker will put together between 4.7 and 4.9 computers per hour. The probability that this worker will put together between 4.7 and 4.9 computers per hour is obtained below as follows: The required probability is, The probability that this worker will put together between 4.7 and 4.9 computers per hour is 0.0871. (e) Obtain the probability that the average number of computer will put together between 4.7 and 4.9 computers per hour. The probability that the average number of computer will put together between 4.7 and 4.9 computers per hour is obtained below as follows: The required probability is, The probability that the average number of computer will put together between 4.7 and 4.9 computers per hour is 0.4222.