Required informationA quality-control program at a plastic bottle production line involves inspecting finished bottles for flaws such asmicroscopic holes. The proportion of bottles that actually have such a flaw is only 0.0002. If a bottle has a flaw, theprobability is 0.992 that it will fail the inspection. If a bottle does not have a flaw, the probability is 0.980 that it will passthe inspection.If a bottle passes inspection, what is the probability that it does not have a flaw? (Round the final answer to four decimal places.)Numeric Response

Given the data in the question, theproportion of bottles that actually have such a flaw is only…

Answered: A quality-control program at a plastic…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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In a clinical trial, 3% of the patients in the study experienced fatigue as a side effect. Suppose that a random sample of 20 users of the new medicine were selected, find the probability that a. Exactly 2 will experience fatigue as a side effect. b. At most 2 will experience fatigue as a side effect.
In deciding how many customer service representatives to hire and in planning their schedules, it is important for a firm marketing electronic typewriters to study repair times for the machines. Such a study revealed that repair times have approximately an exponential distribution with a mean of 42 minutes. Find the probability that a repair time will last less than 17 minutes.
The quality control manager of Green Bulbs Inc. is inspecting a batch of energy saving compact fluorescent light bulbs. When the production process is in control, the Mean number of bad bulbs per shift is 6.0. What is the probability that any particular shift being inspected has produced fewer than 5 bad bulbs.
Suppose that unknown to a geneticist, there are 6 out of 12 genes that play a significant role in developing skin cancer. If the geneticist randomly samples 5 of these 12 genes and studies them, the probability that he will have sampled more than 4 skin cancer related genes is Note: Provide your answer in three decimal points e.g. 0.001
Dandelions are studied for their effects on crop production and lawn growth. In one region, the mean number of dandelions per square meter was found to be 5.3. Find the probahility of no dandelions in an area of 1m². P(x=0)= Find the probability of at least one dandelion in an area of 1m². at least one
An automatic machine in a manufacturing process is operating properly if the lengths of an important subcomponent are normally distributed with a mean of 119 cm and a standard deviation of 5.7 cm. A. Find the probability that one selected subcomponent is longer than 121 cm. Probability = B. Find the probability that if 4 subcomponents are randomly selected, their mean length exceeds 121 cm. Probability = C. Find the probability that if 4 are randomly selected, all 4 have lengths that exceed 121 cm. Probability =
Use the following data set to answer Questions #12 and #13. 65 55 65 54 60 57 55 58 63 58 57 65 57 58 84 Are there any outliers? There exists at least one outlier in the data set at 84. There exists outliers in the data set at 55 and 84. O There are no outliers in the data set.
The probability of having 3 boys out of 4 children is to be determined. A simulation is conducted in which the experimental probability is exactly equal to theoretical actual probability. If the event occured 53 times during trials, how many trials were conducted.
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Before a television set leaves the factory, it is given a quality control check. the probability that a television set contains 0,1 or 2 defects is 0.65, 0.26, and 0.09, respectively. in a sample of 24 television sets, find the probability that 12 have no defect, and 5 have 2 defects.
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An automatic machine in a manufacturing process is operating properly if the lengths of an important subcomponent are normally distributed with a mean of 115 cm and a standard deviation of 5.5 cm. A. Find the probability that one selected subcomponent is longer than 117 cm. Probability = B. Find the probability that if 4 subcomponents are randomly selected, their mean length exceeds 117 cm. Probability = C. Find the probability that if 4 are randomly selected, all 4 have lengths that exceed 117 cm. Probability =

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