You are interested in information about the average commuting time of students on campus. You select a sample of 50 respondents and find a mean of 150 minutes per week with a standard deviation of 15 minutes.
a. Calculate the standard error of the mean with the
above:
b. You decide to collect an entirely new sample of 180
people, that have the same mean and standard deviation.
Calculate standard error of the mean:
Select one:
a. 21.2; 11.18
b. 2.12; 1.12
c. 7.07; 13.42
d. 50; 50
Given that sample size n = 50 , mean = 150 and standard deviation = 15
a) standard error of mean = 

standard error = 2.12
b) Given sample size is = 180 and mean = 150 and standard deviation = 15
standard error of mean = 

standard error = 1.12
So Answer is b) 2.12 , 1.12
You are interested in information about the average commuting time of students on campus. You select...
Questions 12-14 are related to the following: Assume the student commuting time to the IUPUI campus is normally distributed. To build a 95% confidence interval for the mean commuting time for all IUPUI students, a random sample of n = 5 students provided the following times (shown in minutes). x 15 12 18 25 30 12 The variance of the mean x̅ is a 54.5 b 45.6 c 10.9 d 8.7 13 The margin or error for a 95% interval...
A researcher is interested in the travel time of Western University students to the campus. A group of 50 students is interviewed. Their mean travel time is 16.7 minutes. For this study the mean of 16.7 minutes is an example of a(n) 1) parameter 2) statistic ) population 4) sample
MSU conducted a study to find the average amount of time faculty members spend commuting to the University campus. They surveyed 196 faculty drivers and the study found out that the faculty driver’s population spent an average of 13 hours commuting with a standard deviation of 11 hours. (a) What is the standard error of the mean? (b) Compute the probability the sample mean is greater than 13 hours? (c) Compute the probability the sample mean is less than 12...
WPU conducted a study to find the average amount of time faculty members spend commuting to the University campus. They surveyed 196 faculty drivers and the study found out that the faculty driver’s population spent an average of 13 hours commuting with a standard deviation of 11 hours. (a) What is the standard error of the mean? (b) Compute the probability the sample mean is greater than 13 hours? (c) Compute the probability the sample mean is less than 12...
A large university is interested in learning about the average time it takes students to drive to campus. The university sampled 238 students and asked each to provide the amount of time they spent traveling to campus, the average and standard deviation were 21.5 and 4.32 respectively.This variable, travel time, was then used conduct a test of hypothesis. The goal was to determine if the average travel time of all the university's students differed from 20 minutes. Use a level...
2. WPU conducted a study to find the average amount of time faculty members spend commuting to the University campus. They surveyed 196 faculty drivers and the study found out that the faculty driver's population spent an average of 13 hours commuting with a standard deviation of 11 hours. (a) What is the standard error of the mean? (b) Compute the probability the sample mean is greater than 13 hours? (c) Compute the probability the sample mean is less than...
help
Solve the problem. A large university is interested in learning about the average time it takes students to drive to c amount of time they spent traveling to campus. The sample results found that the sample me as 23.243 minutes and the sample standard deviation was 20.40 minutes Find the rejection region for determining if the population standard deviation exceeds 20 m. ause a-0.05 university sampled 51 students and asked each to provide the O Reject Ho if x2...
You design a study aimed at estimating the population average commuting time based on a large sample of students. Assume that a commute time for a randomly selected student is distributed normally, with the population standard deviation of 12 minutes. What is the smallest sample size needed to estimate the population average with 99% confidence so that the margin of error will not exceed 5 minutes? Critical Value = Sample Size = If we want to estimate the population average...
The mean commute time for all commuting students of a university is 23 minutes with a population standard deviation of 4 minutes. A random sample of 63 driving times of commuters is taken. ̅ a) [2pts] Is the sampling distribution of the sample mean ? normal? Circle the number of i. ii. iii. iv. b) the best answer. Yes, because the sample size n is greater than 30. No, because the parent population of the data is not said to...
Can you explain where you got each number from? Thank
you!
16. The time spent commuting from home to work for all employees of a very large company has a normal distribution with a mean of 42 minutes and a standard deviation of 12 minutes. The mean time spent commuting from home to work of the sampling distribution the sample mean for a sample of 16 employees of this company is: a. 42 b. 10.5 c. 2.625 d. 3 17....