Respuesta :
Answer:
0.8780
Step-by-step explanation:
“What is the value of the test statistic? Round your answer to two decimal places.”
We must find a value of z, such that the area under the Normal curve with mean
[tex]\bar x[/tex] = (0.92 - 0.85) = 0.07
and standard deviation
s = 0.023
between ([tex]-\infty[/tex], 0.07 + z*0.023] is 95% = 0.95
We use then a spreadsheet to work out that value z*0.023 = 0.108 (See picture), and
z = 0.108/0.023 = 0.8780

For a paired test, the test statistic is given as [tex] \frac{d}{S.E}[/tex] . Therefore. The value of the test statistic is 3.04
- The standard error of difference in proportion , S.E = 0.023
- d = d2 - d1
The difference in proportion, d = 0.92 - 0.85 = 0.07
Standard Error for the difference in proportion = 0.023
Substituting the values into the relation :
- [tex] \frac{d}{S.E}[/tex]
Test statistic = [tex] \frac{0.07}{0.023}[/tex]
The test statistic = 3.04
Therefore, the value of the test statistic is 3.04.
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