6th minus the accidents on the 13th.       The null hypothesis is H0: μd  <, ≠, =, or > _______________.      The alternative hypothesis is H1: μd  <, ≠, =, or > _______________.

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Let the differences be the accidents on the 6th minus the accidents on the 13th.
 
 
 
The null hypothesis is H0: μd  <, ≠, =, or > _______________. 
 
 
The alternative hypothesis is H1: μd  <, ≠, =, or > _______________. 
 
 
Listed in the accompanying table are numbers of hospital admissions in one
region due to traffic accidents on different Fridays falling on the 6th day of a
month and the following 13th day of the month. Assume that we want to use a
0.01 significance level to test the claim that the data support the claim that
the same number of hospital admissions due to traffic accidents occur on Friday
the 6th than on the following Friday the 13th. Identify the null hypothesis and
alternative hypothesis.
Let the differences be the accidents on the 6th minus the accidents on the 13th.
The null hypothesis is Ho: Hd
(Type an integer or a decimal. Do not round.)
Friday 6th
Friday 13th
10 4
13
10
10 11
9
14
2
4
5 14
Transcribed Image Text:Listed in the accompanying table are numbers of hospital admissions in one region due to traffic accidents on different Fridays falling on the 6th day of a month and the following 13th day of the month. Assume that we want to use a 0.01 significance level to test the claim that the data support the claim that the same number of hospital admissions due to traffic accidents occur on Friday the 6th than on the following Friday the 13th. Identify the null hypothesis and alternative hypothesis. Let the differences be the accidents on the 6th minus the accidents on the 13th. The null hypothesis is Ho: Hd (Type an integer or a decimal. Do not round.) Friday 6th Friday 13th 10 4 13 10 10 11 9 14 2 4 5 14
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