Question

According to a 2016 survey, 6 percent of workers arrive to work between 6:45 A.M. and...

According to a 2016 survey, 6 percent of workers arrive to work between 6:45 A.M. and 7:00 A.M. Suppose 300 workers will be selected at random from all workers in 2016. Let the random variable WW represent the number of workers in the sample who arrive to work between 6:45 A.M. and 7:00 A.M. Assuming the arrival times of workers are independent, which of the following is closest to the standard deviation of WW  ?

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Given: Vehicles begin to arrive at a park entrance at 7:45 A.M. at a constant rate...
Given: Vehicles begin to arrive at a park entrance at 7:45 A.M. at a constant rate of six per minute and at a constant rate of four vehicles per minute from 8:00 A.M. on. The park opens at 8:00 A.M. and the manager wants to set the departure rate so that the average delay per vehicle is no greater than 9 minutes (measured from the time of the first arrival until the queue clears). Find: Assuming D/D/1 queuing, what is...
A worker leaves for work between 9:00am and 9:30am and takes between 45 and 55 minutes...
A worker leaves for work between 9:00am and 9:30am and takes between 45 and 55 minutes to arrive. Let the random variable Y denote this worker’s time of departure, and the random variable X the travel time. Assuming that Y and X are independent and uniformly distributed, find the probability that the worker arrives at work before 10:00am.
According to a survey conducted at the local DMV, 48% of drivers who drive to work...
According to a survey conducted at the local DMV, 48% of drivers who drive to work stated that they regularly exceed the posted speed limit on their way to work. Suppose that this result is true for the population of drivers who drive to work. A random sample of 12 drivers who drive to work is selected. Use the binomial probabilities table (Table I of Appendix B) or technology to find to 3 decimal places the probability that the number...
According to a survey conducted at the local DMV, 52% of drivers who drive to work...
According to a survey conducted at the local DMV, 52% of drivers who drive to work stated that they regularly exceed the posted speed limit on their way to work. Suppose that this result is true for the population of drivers who drive to work. A random sample of 14 drivers who drive to work is selected. Use the binomial probabilities table (Table I of Appendix B) or technology to find to 3 decimal places the probability that the number...
Quiz 4. John's answering machine receives about 7 telephone calls between 8 a.m. and 10 a.m....
Quiz 4. John's answering machine receives about 7 telephone calls between 8 a.m. and 10 a.m. What is the probability that John receives exactly one phone call between 9:00 am and 9:15 am? 5. Bus waiting time is uniformly distributed with the shortest and the longest waiting times being 9 and 21 minutes respectively. What is the standard deviation of the average waiting time of 46 passenger 6. The amount of time spouses shop for anniversary cards can be modeled...
According to a consumer survey of young adults​ (18-24 years of​ age) who shop​ online, 23​%...
According to a consumer survey of young adults​ (18-24 years of​ age) who shop​ online, 23​% own a mobile phone with internet access. In a random sample of 300 young adults who shop​ online, let x be the number who own a mobile phone with internet access. a. Explain why x is a binomial random variable​ (to a reasonable degree of​ approximation). Choose the correct explanation below. A. The experiment consists of n​ identical, dependent​ trials, with more than two...
1.A jar contains 3 pennies, 8 nickels and 6 dimes. A child selects 2 coins at...
1.A jar contains 3 pennies, 8 nickels and 6 dimes. A child selects 2 coins at random without replacement from the jar. Let X represent the amount in cents of the selected coins. Find the probability X = 10.      Find the probability X = 11.      Find the expected value of X. 2.Assume that z-scores are normally distributed with a mean of 0 and a standard deviation of 1. If P(z>d)=0.9434P(z>d)=0.9434, find d. 3.A company produces steel rods. The lengths of...
Wayne Schuller managed a warehouse in Minnetonka, Minnesota. His major concern was the number of workers...
Wayne Schuller managed a warehouse in Minnetonka, Minnesota. His major concern was the number of workers to assign to his single unloading dock. After he began contracting with motor carriers for deliveries, he found that they were assessing him stiff penalties if their trucks had to wait to be unloaded. Wayne started adding larger crews at the unloading dock, but often they seemed idle because there were no trucks to unload. Wayne recalled from college that queueing theory might be...
1. In a survey, Canadians were asked whether or not they thought that certain offences were...
1. In a survey, Canadians were asked whether or not they thought that certain offences were serious crimes. The findings of this survey are summarized in the table, where each row lists an offence and then gives the percentage of Canadians who think that the offence is a serious crime. Assume that the findings are accurate for the population of Canadians. Answer the questions and round your answers to 4 decimal places. Taking towels from hotels 28% Copying software 25%...
6. When analyzing survey results from a two way table, the main distinction between a test...
6. When analyzing survey results from a two way table, the main distinction between a test of independence and a test for homogeneity is: A. How the degrees of freedom are calculated B. how the expected counts are calculated C. the number of samples obtained D. the number of rows in the two way table E. the number of columns in the two way table. 7. A controversial issue in the sport of professional soccer is the use of instant...