In a certain company, 40 workers work. It is known that 8 of them are illegal. If the labor department does random inspection of 5 workers. What is the probability that the labor department finds at least one illegal worker? What is the probability that I will find more than one illegal worker?

In a certain company, 40 workers work. It is known that 8 of them are illegal....
Consider a company that can hire N workers. Each of them may work for the company or remain unemployed, depending on the number of jobs offered by the company. All workers are identical. The company sells its product in a competitive market. The production function of the firm is ? = ? (?, ?), where ? is the number of workers and ? is random shock. The production ? takes the values {?1 , ?2 , . . . ,...
1. In a certain business there are bosses and workers, women and men. If a person is picked at random, the probability of being a boss is .20. If a person is picked at random, the probability of being a woman is 40. Fill in the below table's joint probabilities, assuming work status and gender are independent. Bosses Workers Women Men 2. If the probability of picking someone who is a woman and a boss is.10, what is the probability...
A company finds that one out of four employees will be late to work on a given day. If this company has 41 employees, find the probabilities that the following number of people will get to work on time. (Round your answers to 4 decimal places.) (a) Exactly 31 workers or exactly 35 workers. (b) At least 26 workers but fewer than 34 workers. (c) More than 24 workers but at most 36 workers. We were unable to transcribe this...
A production company employs 10 workers on the day shift, 8 on the afternoon shift and 6 on the shift midnight. A quality consultant will select 5 of these workers at random to interview them. a) How many selections could there be in which the 5 selected workers come from the shift day? What is the probability that the 5 selected workers are on the day shift? b) What is the probability that the 5 selected workers are on the...
8. Tires become illegal when their tread depths fall below a certain value. A particular brand and model of tire has lifespans (number of miles that can be driven before they become illegal) that are approximately normal in distribution with mean 34,000 miles and standard deviation 3,800 miles. Use this information (and tables as needed) to answer parts a-c below. a) Determine the probability that a single tire, selected at random, has a lifespan of between 30,000 and 40,000 miles....
1. A certain medical test is known to detect 72% of the people who are afflicted with the disease Y. If 10 people with the disease are administered the test, what is the probability that the test will show that: All 10 have the disease, rounded to four decimal places? .0374 At least 8 have the disease, rounded to four decimal places? At most 4 have the disease, rounded to four decimal places? Please show the steps in Microsoft excel...
Twenty-four workers were surveyed about how long it takes them to travel to work each day. The resulting histogram is given below: 11 10 9 CON Workers 6 3 20 60 70 30 40 50 Minutes Which of the following is not true? Four workers stated that it takes them 30 to 40 minutes to reach work. Two workers travel for more than one hour to reach work. It takes 10 workers around 40 to 70 minutes to reach work....
based on labor statistics 11 % of workers in a particular are male. complete parts a through e below based on random sample of 8 workers in this profession. What is the probability that exactly one worker in the sample is male? What is possibility that fewer than 4 workers in the sample are male? What is the probability that 2 workers in the sample are male? Construct a histogram for distribution
A survey of 1020 workers in a certain year found that 66% of the respondents spend a total of $40 or less on lunch each week. If 10 of the workers who participated in the survey were chosen at random, what is the probability that at most 3 of them spend a total of $40 or less on lunch each week? (Round your answer to three decimal places.)
5. Thirty percent of all automobiles undergoing an emissions inspection at a certain inspection station fail the inspection. In a random sample of 15 selected cars: (round 3 decimal places) a) Find the probability that at most five of the cars fail the inspection. b) Find the probability that at least three of the cars fail the inspection. c) Find the probability that all 15 of the cars fail the inspection. 6. Twenty-five percent of the customers of a grocery...