Here test statistic is given by F distribution as
where
(Because there are 4 tretaments in the given question)
So the F statistic is 6 which will follow F distribution with 3, 16 df.
D Question 18 SSTR-6.750 SSE - 4,000 n - 20 Ha Ha gult gulla at least...
SSTR = 6750 SSE = 8000 nt= 20 Ho: u1=u2=u3=u4 Ha: at least one mean is different The test statistic to test the null hypothesis equals: 4.5 0.84 0.22 4.22
VW 03 DOLL SSTR =6750 SSE = 8000 nt=20 HouM,=M2 = M3=M4 Hai at least one mean is different The test statistic to test the null hypothesis equals A. 4,22 B. 0,84 C. 0.22 D.4.5
SSTR= 6750 SSE = 8000 nt = 20Ho: u1=u2=u3=u4 Ha: at least one mean is differnt At alpha=.05 the null hypothesis A. was designed incorrectly B. None of these C. Should be rejected D. Should not be rejected
Please answer this question based on the following data. SSTR = 6,750 H0: μ1= μ2=μ3=μ4 SSE = 8,000 Ha: at least one mean is different Nτ = 20 The null hypothesis is to be tested at the 5% level of significance. The p-value is less than .01 between .01 and .025 between .025 and .05 between .05 and .10
n = 36 Ho: u 220 x = 18 Ha: u < 20 S= 12 If the test is done at a .05 level of significance, the null hypothesis should not be rejected be rejected Not enough information is given to answer this question. None of the other answers are correct. OO
For a sample of n = 20 women aged 18 to 29, responses to the question “How tall would you like to be?" are recorded along with actual heights. In the sample, the mean desired height is 66.7 inches, the mean actual height is 64.9 inches, and the sample mean difference (desired - actual) is 1.8 inches. The sample standard deviation of the differences is 2.1 inches. Researchers hypothesize that, on average, women desire to be taller than they actually...
use first chart to answer questions 18-20 D Question 18 5 pts Suppose 20 hypertensive patients are assigned at random to each of four therapy groups, and the change of in diastolic blood pressure (DBP) is noted in these patients after a 1-month period. We want to see whether there is any difference in mean changes in DBP among the therapy groups. The results are given in the following table (please use this table to answer questions 18 through 20):...
Why do we need time n when we calculate SSTR? In other words, why n times (mean of a factor level - mean of total)^2 Could you give me some intuitive explanation or proof? Here are my lecture notes. Store IDs Total Mean ni S1 S2 S3 S4 S5(Y) 73 67 78 136 14.6 13.4 19.5 27.2 D1 11 17 16 1415 PackageD2 121015 19 11 design D3 23 20 18 17 Miss D4 27 33 22 26 28 Total 354...
In a test of the hypothesis H0: μ=48 versus Ha: μ>48, a sample of n =100observations possessed mean X̄ =47.4 and standard deviation s=4.6. The p-value for this test is .902 Interpret the result. Select the correct choice below and fill in the answer box to complete your choice.(Round to three decimal places as needed.) A) The probability (assuming that Ha is true) of observing a value of the test statistic that is at most as contradictory to the null...
Question 13 20 pts Identify the null hypothesis, alternative hypothesis, test statistic, P-value, conclusion about the null hypothesis, and final conclusion that addresses the original claim. Various temperature measurements are recorded at different times during the summer in Holtville on n-60 days. The mean of 8 = 100°F is obtained, with 0 - 10°F. Using the 0.05 significance level, test the claim that the mean temperature is over 995 Hop-100; Hy w 100. Test statistic: 2-0.77. P-value: 0.7794. Because the...