Question
Hypothesis Test #4: Determine if there is sufficient evidence to conclude the average amount of divorces is less than or equal to 4000 in the
Hypothesis Test #4:
Determine if there is sufficient evidence to conclude the average amount of divorces is less than or equal to 4000 in the United States and territories at the 0.10 level of significance.
Step 1: Clearly state a null and alternative hypothesis, identify the claim, and the type of test.
Ho: =
Ha: < >
Circle One: Left Tailed Test Right Tailed Test Two-Tailed Test
Step 2: Determine the Rejection Region
Pick ONE multiple choice answer below and fill in the critical value. Round Critical Value to two decimal places.
a) Reject Ho if Z ___________
b) Reject Ho if Z ___________
c) Reject Ho if Z is less than ___________ or greater than ___________ .
Step 3: Give the value of the test statistic and the P-Value
Z = ___________________ P-Value= __________________
Step 4: Clearly state your conclusion
Circle One: Reject the Null Hypothesis..... OR...... Fail to Reject the Null Hypothesis
Step 5: Explain what your conclusion means in context of the data.
There _______ (IS/IS NOT) sufficient statistical evidence to ________ (SUPPORT/REJECT) the claim that the average amount of divorces is _________ (GREATER THAN/LESS THAN/EQUAL TO) 4000 in the United States and territories at the 0.10 level of significance.
Hypothesis Test #5: Make-Up Your Own Test
Determine if there is sufficient evidence to conclude the average amount of ________________ is _______________________ in the United States and territories at the ________ level of significance.
Step 1: Clearly state a null and alternative hypothesis, identify the claim, and the type of test.
Ho: =
Ha: < >
Circle One: Left Tailed Test Right Tailed Test Two-Tailed Test
Step 2: Determine the Rejection Region
Pick ONE multiple choice answer below and fill in the critical value. Round Critical Value to two decimal places.
a) Reject Ho if Z ___________
b) Reject Ho if Z ___________
c) Reject Ho if Z is less than ___________ or greater than ___________ .
Step 3: Give the value of the test statistic and the P-Value
Z = _______________________ P-Value = ____________________
Step 4: Clearly state your conclusion
Circle One: Reject the Null Hypothesis..... OR...... Fail to Reject the Null Hypothesis
Step 5: Explain what your conclusion means in context of the data.
There _______ (IS/IS NOT) sufficient statistical evidence to ________ (SUPPORT/REJECT) the claim that the average amount of ________________ is _____________________ (GREATER THAN/LESS THAN/EQUAL TO) ____________ in the United States and territories at the ________ level of significance.
Provisional Number of Live Births, Deaths, Marriages and Divorces. | |||||
Each State, D.C. and Puerto Rico July 2021 | |||||
Live Births | Deaths | Marriages | Divorces | ||
Alabama | 5,230 | 7,807 | 2,148 | 2,348 | |
Alaska | 4,089 | 4328 | 320 | 292 | |
Arizona | 4,890 | 4,714 | 2,300 | 2,678 | |
Arkansas | 5,087 | 5,460 | 2,190 | 2,379 | |
California | 20,789 | 20,255 | 10,254 | 19,250 | |
Colorado | 5,878 | 6,556 | 3,459 | 4,621 | |
Connecticut | 5,878 | 6,308 | 2,054 | 4690 | |
Delaware | 1,043 | 2090 | 785 | 1011 | |
District of Columbia | 547 | 509 | 330 | 814 | |
Florida | 7,764 | 8,055 | 9,016 | 8,980 | |
Georgia | 5,001 | 5,767 | 2,341 | 5,345 | |
Hawaii | 3,043 | 2527 | 1,579 | 2078 | |
Idaho | 997 | 899 | 654 | 665 | |
Illinois | 5,865 | 7,378 | 2,562 | 4,470 | |
Indiana | 5,976 | 6,591 | 2,012 | 4137 | |
Iowa | 5,078 | 7,272 | 1,599 | 4499 | |
Kansas | 2,987 | 3,953 | 978 | 3,078 | |
Kentucky | 5,015 | 4,315 | 2,598 | 3,784 | |
Louisiana | 4,856 | 3,723 | 2,233 | 3,467 | |
Maine | 2,032 | 1989 | 585 | 1969 | |
Maryland | 5,378 | 6,316 | 2,118 | 4,389 | |
Massachusetts | 5,898 | 6,594 | 2,608 | 4,362 | |
Michigan | 5,128 | 6,999 | 2,742 | 4,397 | |
Minnesota | 5,528 | 6,057 | 1,200 | 4987 | |
Mississippi | 2,598 | 2,374 | 1,098 | 2156 | |
Missouri | 5,012 | 4,981 | 2,147 | 4,192 | |
Montana | 936 | 1094 | 416 | 534 | |
Nebraska | 5,148 | 5,969 | 940 | 4,498 | |
Nevada | 7,134 | 7,600 | 9,472 | 4,331 | |
New Hampshire | 1,254 | 1001 | 287 | 467 | |
New Jersey | 5,915 | 5,609 | 2,172 | 2,992 | |
New Mexico | 1,898 | 1,798 | 799 | 628 | |
New York | 16,190 | 17,882 | 3,114 | 9,982 | |
North Carolina | 6,120 | 6,196 | 2,035 | 5,153 | |
North Dakota | 643 | 607 | 298 | 611 | |
Ohio | 9,941 | 9,819 | 4,729 | 4,585 | |
Oklahoma | 3,015 | 3,846 | 1,619 | 2,368 | |
Oregon | 2,910 | 2,873 | 1,808 | 2,543 | |
Pennsylvania | 13,789 | 15,339 | 4,823 | 8,412 | |
Rhode Island | 1,092 | 999 | 1001 | 1000 | |
South Carolina | 5,891 | 5,674 | 3,607 | 4,232 | |
South Dakota | 1,845 | 1267 | 174 | 987 | |
Tennessee | 7,045 | 7,804 | 2,863 | 6,616 | |
Texas | 16,198 | 20,527 | 9,238 | 15,684 | |
Utah | 2,817 | 2,143 | 1,504 | 2090 | |
Vermont | 1,928 | 1987 | 1,096 | 1,029 | |
Virginia | 8,067 | 8,897 | 2,782 | 7,195 | |
Washington | 4,139 | 5,944 | 2,323 | 4,444 | |
West Virginia | 2,967 | 3,819 | 3,215 | 3,119 | |
Wisconsin | 3,967 | 5,769 | 2,818 | 3,406 | |
Wyoming | 813 | 1098 | 727 | 968 | |
Puerto Rico | 2,457 | 5,102 | 3,098 | 982 |
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