The waiting time to get food at a fast-food restaurant is 4.5 minutes on average with standard deviation of 2 munutes. Suppose that a sample of 45 customers is randoml selected. A. What are the mean and standard deviation of the sample mean waiting time of 45 customers? Mean = 4.5 Standard Deviation (standard error of the mean) = 0.29814 minutes Round standard error to 5 decimal places. B. What is the probability that the average waiting time of 45 customers is less than 4.3 minutes? Round to 4 decimal places. Answer: minutes C. What is the probability that the average waiting time of 45 customers is greater than 4.7 minutes? Round to 4 decimal places. D. What is the probability that the average waiting time of 45 customers is between 4.3 and 4.7 minutes? Round to 4 decimal places. Answer: Answer:
The waiting time to get food at a fast-food restaurant is 4.5 minutes on average with standard deviation of 2 munutes. Suppose that a sample of 45 customers is randoml selected. A. What are the mean and standard deviation of the sample mean waiting time of 45 customers? Mean = 4.5 Standard Deviation (standard error of the mean) = 0.29814 minutes Round standard error to 5 decimal places. B. What is the probability that the average waiting time of 45 customers is less than 4.3 minutes? Round to 4 decimal places. Answer: minutes C. What is the probability that the average waiting time of 45 customers is greater than 4.7 minutes? Round to 4 decimal places. D. What is the probability that the average waiting time of 45 customers is between 4.3 and 4.7 minutes? Round to 4 decimal places. Answer: Answer:
A First Course in Probability (10th Edition)
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ISBN:9780134753119
Author:Sheldon Ross
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Chapter1: Combinatorial Analysis
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I need help with the last three parts. I am not allowed to use Excel or a Ti-84 calculator. I need to work these by hand, however, I cannot figure them out.
![**Educational Resource: Analyzing Waiting Times at Fast-Food Restaurants**
The waiting time to get food at a fast-food restaurant is 4.5 minutes on average with a standard deviation of 2 minutes. Suppose that a sample of 45 customers is randomly selected.
**A. What are the mean and standard deviation of the sample mean waiting time of 45 customers?**
- **Mean =** 4.5 minutes
- **Standard Deviation (standard error of the mean) =** 0.29814 minutes
*Round standard error to 5 decimal places.*
**B. What is the probability that the average waiting time of 45 customers is less than 4.3 minutes?**
- **Answer:** *Provide the answer rounded to 4 decimal places.*
**C. What is the probability that the average waiting time of 45 customers is greater than 4.7 minutes?**
- **Answer:** *Provide the answer rounded to 4 decimal places.*
**D. What is the probability that the average waiting time of 45 customers is between 4.3 and 4.7 minutes?**
- **Answer:** *Provide the answer rounded to 4 decimal places.*](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc600bac0-8234-41a0-b9a1-34feb1be3866%2F07ba638f-5dff-4c7e-95b5-5eb7bc9a9dc4%2Fkyruwlh_processed.png&w=3840&q=75)
Transcribed Image Text:**Educational Resource: Analyzing Waiting Times at Fast-Food Restaurants**
The waiting time to get food at a fast-food restaurant is 4.5 minutes on average with a standard deviation of 2 minutes. Suppose that a sample of 45 customers is randomly selected.
**A. What are the mean and standard deviation of the sample mean waiting time of 45 customers?**
- **Mean =** 4.5 minutes
- **Standard Deviation (standard error of the mean) =** 0.29814 minutes
*Round standard error to 5 decimal places.*
**B. What is the probability that the average waiting time of 45 customers is less than 4.3 minutes?**
- **Answer:** *Provide the answer rounded to 4 decimal places.*
**C. What is the probability that the average waiting time of 45 customers is greater than 4.7 minutes?**
- **Answer:** *Provide the answer rounded to 4 decimal places.*
**D. What is the probability that the average waiting time of 45 customers is between 4.3 and 4.7 minutes?**
- **Answer:** *Provide the answer rounded to 4 decimal places.*
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