Heart rates are determined before and 30 minutes after a Kettleball workout. It can be assumed that heart rates (bpm) are normally distributed. Use the data provided below to test to determine if...


Heart rates are determined before and 30 minutes after a Kettleball workout. It can be assumed that<br>heart rates (bpm) are normally distributed. Use the data provided below to test to determine if average<br>heart rates prior to the workout are significantly lower than 30 minutes after a Kettleball workout at<br>the 0.02 level of significance. Let u1 = mean before workout.<br>before<br>61<br>75<br>60 61<br>70<br>73<br>68<br>after<br>62<br>73<br>62<br>65<br>75<br>74<br>71<br>Select the correct Hypotheses:<br>Ho: µd <0 Ho: µ1 > µ2 Ho:µ1 = 0 Ho:µ1 < M2<br>Ha: µd > 0 Ha: µ1 < µ2 Ha:µ1 7 µ2 Ha:Hd <0 H:µd 0 Ha:µ1 > µ2<br>= µ2 Ho: µd 20 Ho: µld<br>Test Statistic<br>%3D<br>[three decimal accuracy]<br>p-value =<br>[three decimal accuracy]<br>Conclusion:<br>O Fail to Reject Ho<br>O Reject Ho<br>

Extracted text: Heart rates are determined before and 30 minutes after a Kettleball workout. It can be assumed that heart rates (bpm) are normally distributed. Use the data provided below to test to determine if average heart rates prior to the workout are significantly lower than 30 minutes after a Kettleball workout at the 0.02 level of significance. Let u1 = mean before workout. before 61 75 60 61 70 73 68 after 62 73 62 65 75 74 71 Select the correct Hypotheses: Ho: µd <0 ho:="" µ1=""> µ2 Ho:µ1 = 0 Ho:µ1 < m2="" ha:="" µd=""> 0 Ha: µ1 < µ2="" ha:µ1="" 7="" µ2="" ha:hd=""><0 h:µd="" 0="" ha:µ1=""> µ2 = µ2 Ho: µd 20 Ho: µld Test Statistic %3D [three decimal accuracy] p-value = [three decimal accuracy] Conclusion: O Fail to Reject Ho O Reject Ho

Jun 02, 2022
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