A sample of 114 mortgages approved during the current year showed that 37 were issued to a single-earner family or individual. The historical percentage is 29 percent. At the .05 level of significance in a right-tailed test, has the percentage of single-earner or individual mortgages risen? (a-1) H0: π ≤ .29 versus H1: π > .29. Choose the right option. Reject H0 if zcalc > 1.645 Reject H0 if zcalc < 1.645 (a-2) Calculate the test statistic. (Round intermediate calculations...
Chapter Exercise 9-86 A sample of 111 mortgages approved during the current year showed that 46 were issued to a single-earner family or individual. The historical percentage is 38 percent. At the .05 level of significance in a right-tailed test, has the percentage of single-earner or individual mortgages risen? (6-1) H: 3.38 versus H: >.38. Choose the right option. a. Reject He if Zcalc > 1.645 b. Reject He if Zcalc<1.645 (a-2) Calculate the test statistic. (Round Intermedlate calculations to...
A sample of 103 mortgages approved during the current year showed that 45 were issued to a single-earner family or individual. The historical percentage is 37 percent. At the .05 level of significance in a right-tailed test, has the percentage of single-earner or individual mortgages risen? A) H0: ππ ≤ .37 versus H1: ππ > .37. Choose the right option. 1 or 2 1. Reject H0 if zcalc > 1.645 2. Reject H0 if zcalc < 1.645 A2) (a-2)...
Chapter Exercise 9-86 A sample of 103 mortgages approved during the current year showed that 45 were issued to a single-earner family or individual. The historical percentage is 37 percent. At the .05 level of significance in a right-tailed test, has the percentage of single-earner or individual mortgages risen? (a-1) H0: π ≤ .37 versus H1: π > .37. Choose the right option. Reject H0 if zcalc > 1.645 Reject H0 if zcalc < 1.645 a b (a-2) Calculate the...
A recent study compared the time spent together by single- and dual-earner couples. According to the records kept by the wives during the study, the mean amount of time spent together watching television among the single-earner couples was 61 minutes per day, with a standard deviation of 15.5 minutes. For the dual-earner couples, the mean number of minutes spent watching television was 48.4 minutes, with a standard deviation of 18.1 minutes. At the 0.01 significance level, can we conclude that...
A coffee manufacturer is interested in whether the mean daily consumption of regular-coffee drinkers is less than that of decaffeinated-coffee drinkers. Assume the population standard deviation for those drinking regular coffee is 1.45 cups per day and 1.56 cups per day for those drinking decaffeinated coffee. A random sample of 47 regular-coffee drinkers showed a mean of 4.42 cups per day. A sample of 37 decaffeinated-coffee drinkers showed a mean of 4.93 cups per day. Use the 0.025 significance level....
The null and alternate hypotheses are: H0:µ1≤µ2. H0:µ1>µ2. A random sample of 29 items from the first population showed a mean of 112 and a standard deviation of 9. A sample of 15 items for the second population showed a mean of 97 and a standard deviation of 12. Use the .01 significance level. a. Find the degrees of freedom for unequal variance test b. State the decision rule for .1 significance level c. Compute the value of the test...
The management of discount furniture a chain of discount furniture stores in the north east , designed an incentive plan for sales person. To evaluate this innocative plan , 12 salespeople were selected at random and their weekly incomes before and after the plan were recorded. 425 (456 / 903 ) ト Θθ 140%,属密团甲 (+) : 140% 7. The following is sample information. Test the hypothesis that the treatment means are equal. Use the .05 significance level. Treatment 1 Treatment...
As part of a study of corporate employees, the director of human resources for PNC Inc. wants to compare the distance traveled to work by employees at its office in downtown Cincinnati with the distance for those in downtown Pittsburgh. A sample of 35 Cincinnati employees showed they travel a mean of 370 miles per month. A sample of 40 Pittsburgh employees showed they travel a mean of 380 miles per month. The population standard deviations for the Cincinnati and...
Question 2 (0.5 points) A researcher conducts a study to determine if the mean score for a sample of n - 30 participants is significantly different from a hypothesized population mean. If the researcher conducts a two-tailed test at an a = .05 level of significance, what is the decision rule for this study? Reject H, at a = .05 if t < - 2.045 or t > 2.045 Reject Ho at a = .05 if t < -2.093 or...