#4 An educator estimates that the dropout rate for seniors at high schools in Colorado is 12%. Last year in a random sample of 300 Colorado seniors, 27 withdrew from school. At a = 0.05 level of...


#4<br>An educator estimates that the dropout rate for seniors at high schools in Colorado is 12%. Last<br>year in a random sample of 300 Colorado seniors, 27 withdrew from school. At a = 0.05 level of<br>significance, is there enough evidence to reject the educator's claim?<br>а.<br>What are the null and alternative hypotheses?<br>b. What hypothesis test should be used? (t-test or z-test)<br>c. What is the rejection region?<br>d. What is your test statistic? Is this statistic<br>the rejection region?<br>е.<br>What is the p-value of the test?<br>f. What is your conclusion?<br>

Extracted text: #4 An educator estimates that the dropout rate for seniors at high schools in Colorado is 12%. Last year in a random sample of 300 Colorado seniors, 27 withdrew from school. At a = 0.05 level of significance, is there enough evidence to reject the educator's claim? а. What are the null and alternative hypotheses? b. What hypothesis test should be used? (t-test or z-test) c. What is the rejection region? d. What is your test statistic? Is this statistic the rejection region? е. What is the p-value of the test? f. What is your conclusion?
#3.<br>A certain company would like to determine the amount of time employees waste at work each<br>day. A random sample of 10 of its employees shows a mean time of 121.80 minutes wasted per<br>day with a standard deviation of 9.45 minutes per day. Does the data provide evidence that the<br>mean amount of time wasted by employees each day is more than 120 minutes? Test at a=.05<br>level of significance. Assume the population is at approximately normally distributed.<br>What are the null and alternative hypotheses?<br>а.<br>b. What hypothesis test should be used? (t-test or z-test)<br>c. What is the rejection region?<br>d. What is your test statistic? Is this statistic in the rejection region?<br>e. What is the p-value of the test?<br>f. What is your conclusion?<br>

Extracted text: #3. A certain company would like to determine the amount of time employees waste at work each day. A random sample of 10 of its employees shows a mean time of 121.80 minutes wasted per day with a standard deviation of 9.45 minutes per day. Does the data provide evidence that the mean amount of time wasted by employees each day is more than 120 minutes? Test at a=.05 level of significance. Assume the population is at approximately normally distributed. What are the null and alternative hypotheses? а. b. What hypothesis test should be used? (t-test or z-test) c. What is the rejection region? d. What is your test statistic? Is this statistic in the rejection region? e. What is the p-value of the test? f. What is your conclusion?

Jun 11, 2022
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