A city recently launched a neighborhood watch program to control crime. The following table gives the number of crimes reported in six neighborhoods during the six months before and six months after the city launched the neighborhood watch program. Before After O 3.365 O 3.747 57 73 49 71 79 39 41 65 28 73 61 32 Let the paired difference be the number of crimes before minus the number of crimes after the city launched the neighborhood watch program. The null hypothesis is that the mean of the population paired differences is equal to zero (i.e., the neighborhood watch program does not affect the number of crimes). The alternative hypothesis is that the mean of the population paired differences is greater than zero (i.e., the neighborhood watch program decreases the number of crimes). The significance level is 1%. What are the critical values of t for the hypothesis test?

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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A city recently launched a neighborhood watch program to control crime. The following table gives the number of crimes reported in
six neighborhoods during the six months before and six months after the city launched the neighborhood watch program.
Before After
O 3.365
O 3.747
57
73
49
71
79
39
41
65
28
73
61
32
Let the paired difference be the number of crimes before minus the number of crimes after the city launched the neighborhood watch
program. The null hypothesis is that the mean of the population paired differences is equal to zero (i.e., the neighborhood watch
program does not affect the number of crimes). The alternative hypothesis is that the mean of the population paired differences is
greater than zero (i.e., the neighborhood watch program decreases the number of crimes). The significance level is 1%.
What are the critical values of t for the hypothesis test?
Transcribed Image Text:A city recently launched a neighborhood watch program to control crime. The following table gives the number of crimes reported in six neighborhoods during the six months before and six months after the city launched the neighborhood watch program. Before After O 3.365 O 3.747 57 73 49 71 79 39 41 65 28 73 61 32 Let the paired difference be the number of crimes before minus the number of crimes after the city launched the neighborhood watch program. The null hypothesis is that the mean of the population paired differences is equal to zero (i.e., the neighborhood watch program does not affect the number of crimes). The alternative hypothesis is that the mean of the population paired differences is greater than zero (i.e., the neighborhood watch program decreases the number of crimes). The significance level is 1%. What are the critical values of t for the hypothesis test?
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