We have
n=40, =14.19, s
=6 and
=16
The t- statistics is given by
a)
= - 1.9079 = -1.91
b)
From t- table for t= -1.91 and df =40-1 = 39
p- value = 0.0638
c) At =0.05, since p-
value is > 0.05 so we accept the null hypothesis. We can
conclude that population mean is equal to 16.
d) For =0.05 and df =39
the critical value is +/- 2.02.
Since t< +/-2.02, hence we accept null hypothesis.
Consider the following hypothesis test: Ho u-15 Ha does not equal 15. A sample of 40 provided a sample mean of 14.18. The population standard deviation is 4. Enter negative value as negative number. 1.Compute the value of the test statistic to two decimals. 2. What is the p-value (to four decimals)? Use the value of the test statistic rounded to decimal places in your calculations. 3. Using alpha = 0.05, can it be concluded that the population mean is...
3-7
Consider the following hypothesis test: Ho: u=15 Ha: u15 A sample of 40 provided a sample mean of 14.16. The population standard deviation is 6. Enter negative value as negative number. a. Compute the value of the test statistic (to 2 decimals) b. What is the p-value (to 4 decimals)? Use the value of the test statistic rounded to 2 decimal places in your calculations. c. Using a 0.05, can it be concluded that the population mean is not...
Consider the following hypothesis test: Ho: u = 15 Hai ji #15 A sample of 50 provided a sample mean of 14.15. The population standard deviation is 4. Enter negative value as negative number. a. Compute the value of the test statistic (to 2 decimals). -.03 b. What is the p-value (to 4 decimals)? Use the value of the test statistic rounded to 2 decimal places in your calculations. c. Using a = 0.05, can it be concluded that the...
The first picture contains the whole thing. I went ahead and
took additional pictures of each of a, b, c, and d by themselves.
For c and d there’s multiple drop downs so please choose the
correct answer for each of them. THANK YOU IN ADVANCE!!!
Consider the following hypothesis test: A sample of 40 provided a sample mean of 14.18. The population standard deviation is 5. Enter negative value as negative number a. Compute the value of the test...
Please provide the correct answers for the ones marked with a
RED X near them
Individuals filing federal income tax returns prior to March 31 received an average refund of $1,072. Consider the population of "last-minute" filers who mail their tax return during the last five days of the income tax period (typically April 10 to April 15) a. A researcher suggests that a reason individuals wait until the last five days is that on average these individuals receive lower...
culatof HILUUUUU 2 Lunel U V OL... 7) 7) Forty-seven members of a bowling league sign up for a program that claims to improve bowling scores. The participants bowl a set of five games before the program begins and a set of five games again at the end to measure their improvement The mean number of points improved (over the set of five games) was r= 10. Assume the standard deviation is o= 51 and let y be the population...
2) Below is the data for a personality questionnaire measuring conscientiousness. These data were taken from a random sample of 16 undergraduate psychology majors. In the general population, scores on this questionnaire are normally distributed with a mean (p) of 50. You hypothesize that this sample is not representative of the general population. Specifically, you hypothesize that psychology students form a distinct sub-population, with DIFFERENT conscientiousness, relative to the general population. That is, it would be equally interesting to find...
A manufacturer makes ball bearings that are supposed to weigh 30 g. A retailer suspects the mean weight is less than 30 g. The mean weight for a random sample of 16 ball bearings is 28.4 g with a standard deviation of 4.2 g. At the 0.05 significance level, test the claim that the mean weight of all the ball bearings is less than 30 g. Assume population is normally distributed. Choose an answer for each question. (20 points total)...
Data:
x Frequency
2 or less 6
3 27
4 29
5 54
6 79
7 71
8 74
9 53
10 36
11 28
12 20
13 11
14 or more 12
Total 500
Based on the sample data in the frequency distribution shown to the right, conduct a test to determine whether the population from which the sample...
2. Goodness-of-fit tests Normal population Aa Aa Manufacturing processes, such as coin minting, are subject to small variations due to variations in materials, temperature, and humidity. The variations in materials, temperature, and humidity from their norms are just as likely to be positive as negative but are more likely to be small than large. Consider the 1 coin issued by Belgium. Realizing that there are small variations in the minting process and random error in the weighing process, it might...