Sherry is a bank manager and wants to improve the time customers spend on waiting in...
Recall that a bank manager has developed a new system to reduce the time customers spend waiting to be served by tellers during peak business hours. The mean waiting time during peak business hours under the current system is roughly 9 to 10 minutes. The bank manager hopes that the new system will have a mean waiting time that is less than six minutes. The mean of the sample of 92 bank customer waiting times is ñ = 5.43. If...
1. Recall that a bank manager has developed a new system to reduce the time customers spend waiting for teller service during peak hours. The manager hopes the new system will reduce waiting times from the current 9 to 10 minutes to less than 6 minutes. Suppose the manager wishes to use the random sample of 100 waiting times to support the claim that the mean waiting time under the new system is shorter than six minutes. a. Letting μ...
A local bank claims that the waiting time for its customers to be served is the lowest in the area. A competitor bank checks the waiting times at both banks. The sample statistics are listed below. a) Construct a 95% confidence interval for the difference of means. b)Use ΅ = 0.05 to test the local bank's claim. Local Bank: n1 = 45, x1 = 5.3 minutes, s1 = 1.1 minutes Competitor Bank: n2 = 50, x2 = 5.6 minutes, s2...
1. Recall that a bank manager has developed a new system to reduce the time customers spend waiting to be served by tellers during peak business hours. The mean waiting time during peak business hours under the current system is roughly 9 to 10 minutes. The bank manager hopes that the new system will have a mean waiting time that is less than six minutes. The mean of the sample of 100 bank customer waiting times in Table 1.9 is...
A local bank claims that the waiting time for its customers to be served is the lowest in the area. A competitor bank checks the waiting times at both banks. The sample statistics are listed below. a) Construct a 95% confidence interval for the difference of means. (NEED UPPER AND LOWER BOUND!!!!!!!) b)Use alpha=0.05 to test the local bank's claim. Local Bank: n1=45 xbar1=5.3 minutes s1=1.1 minutes Competitor Bank: n2=50 xbar2=5.6 minutes s2=1.0 minute
A local bank claims that the waiting time for its customers to be served is the lowest in the area. A competitor bank checks the waiting times at both banks. The sample statistics are listed below. Use P-values to test the local bank claim. Use a "alpha" = 0.05 Local Bank: n1= 45. x1= 5.3 minutes. s1= 1.1 minutes. Competitor bank: n2= 50. x2= 23. s2= 1.9.
Customers arrive at bank according to a Poisson process with rate 20 customers per hour. The bank lobby has enough space for 10 customers. When the lobby is full, an arriving customers goes to another branch and is lost. The bank manager assigns one teller to customer service as long as the number of customers in the lobby is 3 or less. She assigns two tellers if the number is more than 3 but less than 8. Otherwise she assigns...
A manager wants to conduct research on the amount of time staff spend traveling to and from work each week. In the last year, the maximum amount of time was 12 hours while the minimum was 2 hours. The manager wants to be accurate within a range of + or - 30 minutes from the population mean and 99% confident. Calculate the sample size.
Practice for Hypothesis Testing (with z) 3. A bank claims that its customers wait in line for an average of 3 minutes with a standard deviation of 1.4 minutes. You think customers wait for more than three minutes. You sample the waiting times of 26 customers and find a sample mean of 3.5 minutes. Do a hypothesis test using a= 0.02. 4. A college’s admissions guide state that students spend approximately $300 for textbooks each semester. A random sample of...
A bank claims that the mean waiting time in line is less than 4.1 minutes. A random sample of 60 customers has a mean of 4 minutes. Assuming a population standard deviation of 0.6 minute, test the bank's claim with an ? = 0.05 level of confidence. ?0 = ___________________________________ ?? = ___________________________________ Test Statistic = __________________________ Alpha level of significance= __________________ Classical Critical Value = ____________________ P-value = _______________________________ ________Conclusion: A) reject ?0 B) fail to reject ?0 ________Interpretation:...