Below are the null and alternative Hypothesis,
Null Hypothesis, H0: μ = 60
Alternative Hypothesis, Ha: μ > 60
Rejection Region
This is right tailed test, for α = 0.02 and df = 13
Critical value of t is 2.282.
Hence reject H0 if t > 2.282
Test statistic,
t = (xbar - mu)/(s/sqrt(n))
t = (63.0714 - 60)/(9.3353/sqrt(14))
t = 1.231
P-value Approach
P-value = 0.1201
As P-value >= 0.02, fail to reject null hypothesis.
A local group claims that the police issue more than 60 speeding tickets per day in...
A local group claims that the police issue at least 60 parking tickets a day in their area. To prove their point, they randomly select two weeks. Their research yields the number of tickets issued for each day. The data are listed below. At α = 0.01, test the group's claim. 70 48 41 68 69 55 70 57 60 83 32 60 72 58 Conduct a hypothesis test for the population mean. What level of significance for this...
3. Local police claim that they issue at most 60 speeding tickets a day in their area. To prove meir point. they randomly select one month. Their research yields the number of fickets issued for each day. The data are listed below. At the 0.01 level of significance, test the group's claim. 68 70 70 48 57 41 60. 88 83 12 78 88 60 65, 66
Alocal group claims that the police issue at least 60parking tickets a day in their area. Toprove their point, they randomlyselect two weeks. Their research yields the number of tickets issued foreachday. Thedataarelistedbelow.Ata 0.01,testthegroupsclaim. Use StatCrunchto 5. calculate the relevant statistics. 20, 48, 41, 68, 69, 70, 57, 60, 83, 32, 60, 72, 58, 63
1. A motorist claims that the Ashanti Region Police issue an average of 60 speeding tickets per day. These data show the number of speeding tickets issued each day for a period of one month. Assume is 13.42. Is there enough evidence to reject the motorist's claim at Q = 0.05? 72 60 42 45 72 36 58 68 87 71 69 48 57 60 73 60 56 75 59 49 83 64 26 68 63 57 57 58 63...
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