Given sample data: 61.2, 61.9, 62.8, 63.1, 64.0, 64.3, 64.9, 65.5, 66.3 and 67.9, test H0: 62.89 versus H1: > 62.89 at = 0.05.
Please see the table below:

The p-value is .037896 (from the charts, t = 2.0062, dF = 9, two tailed)
The result is significant as p < 0.05
Hence, we have to reject the null hypothesis, H0.
Given sample data: 61.2, 61.9, 62.8, 63.1, 64.0, 64.3, 64.9, 65.5, 66.3 and 67.9, test H0:...
A test is made of H0: ȝ = 47 versus H1: ȝ > 47. A sample of size n = 63 is drawn, and x = 54. The population standard deviation is ı = 30. Compute the value of the test statistic z and determine if H0 is rejected at the Į = 0.05 level. A) 1.85, H0 not rejected B) 1.85, H0 rejected C) 0.23, H0 not rejected D) 0.23, H0 rejected
The following hypotheses are given. H0: p ≤ 0.83 H1: p > 0.83 A sample of 128 observations revealed that = 0.73. At the 0.05 significance level, can the null hypothesis be rejected? a. State the decision rule. (Round the final answer to 3 decimal places.) H0 and H1. i . b. Compute the value of the test statistic. (Round the final answer to 2 decimal places.) Value of the test statistic -3.01 c. What is your decision regarding the...
Use the sample data below to test the hypotheses: H0: p1=p2=p3 H1: Not all population proportions are equal The calculated test statistic is 6.082 9.249 8.851 10.950 At 2.5% level of significance, the conclusion is fail to reject H0 No test No decision Reject H0
Given the following null and alternative hypotheses, the test statistic from the sample data is z=1.875z=1.875. If the significance level of 0.05 which results in a critical value of 1.645, what is the conclusion as it relates to the null hypothesis? H0:p=0.22 H1:p>0.22 Fail to reject the alternative hypothesis Reject the null hypothesis Fail to reject the null hypothesis Support the null hypothesis
Consider the hypotheses below:
H0: = 50
H1:
50
Given that sample mean x = 50, s=20, n=25, and =0.05,
answer the question below:
A) What conclusion should be drawn? Determine the critical
values
B) Determine the p-value for this test
A sample of 14 from an approximately normal population is used to test H0: µ = 5 versus H1: µ > 5. If the p-value of this test is 0.0329, which of the following is the correct decision and conclusion at the α = 0.05 level? a)Reject the null hypothesis concluding that there is no evidence the true mean is larger than 5. b)Do not reject the null hypothesis concluding that there is evidence the true mean is larger than 5. c)Reject...
Given the pdf Take a sample of size 3 from this pdf. Use the statistic ymax to test H0 : = 5 versus HA : > 5. (a) Find the critical value to give a test of significance = 0.05. (b) Suppose = 7. What is the Type II error for the test in part (a). Θ2 We were unable to transcribe this imageWe were unable to transcribe this imageWe were unable to transcribe this imageWe were unable to transcribe...
#1 part A.) To test H0: μ=100 versus H1: μ≠100, a random sample of size n=20 is obtained from a population that is known to be normally distributed. Complete parts (a) through (d) below. (aa.) If x̅=104.4 and s=9.4, compute the test statistic. t0 = __________ (bb.) If the researcher decides to test this hypothesis at the α=0.01 level of significance, determine the critical value(s). Although technology or a t-distribution table can be used to find the critical value, in...
Test a hypothesis H0: μ=50; H1: m≠50 at α=0.10. Given σ=2.5 and a sample of size 30 was taken and the sample means X-bar=47.5. You can use P-value to test or find zα/2 to do the test.
Given the following hypotheses: H0: μ ≤ 13 H1: μ > 13 A random sample of 10 observations is selected from a normal population. The sample mean was 11 and the sample standard deviation 3.6. Using the 0.05 significance level: State the decision rule. (Round your answer to 3 decimal places.) Compute the value of the test statistic. (Negative answers should be indicated by a minus sign. Round your answer to 3 decimal places.) What is your decision regarding the...