The titanium content in an aircraft-grade alloy is an important determinant of strength. A sample of 20 test coupons reveals the following titanium content (in percent): 8.32, 8.05, 8.93, 8.65, 8.25, 8.46, 8.52, 8.35, 8.36, 8.41, 8.42, 8.30, 8.71, 8.75, 8.60, 8.83, 8.50, 8.38, 8.29, 8.46. The median titanium content should be 8.5%. Use the sign test with a = 0.05 to investigate this hypothesis. Match the answers. Parameter of Interest: a.r = 12 Null and Alternative Hypothesis: b.r = min (R+,R-) c.r sr. Test Statistic: d. Reject the null hypothesis if. e. H H=8.5 Conclusion: Hiµ#8.5 f. Mean of the Titanium content g. Median Titanium content h. H ñ =8.5 H: u + 8.5 i. Fail to reject the null hypothesis. There is not enough evidence to conclude that the median of the titanium content differs from 8.5%. j. Reject the null hypothesis. The median of the titanium content differs from 8.5%.

MATLAB: An Introduction with Applications
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The titanium content in an aircraft-grade alloy is an important determinant of strength. A
sample of 20 test coupons reveals the following titanium content (in percent):
8.32, 8.05, 8.93, 8.65, 8.25, 8.46, 8.52, 8.35, 8.36, 8.41, 8.42, 8.30, 8.71, 8.75, 8.60, 8.83, 8.50,
8.38, 8.29, 8.46. The median titanium content should be 8.5%.
Use the sign test with a = 0.05 to investigate this hypothesis. Match the answers.
Parameter of Interest:
a.r- = 12
v Null and Alternative Hypothesis:
b.r = min (R+,R-)
c.r sr.
Test Statistic:
d.
Reject the null hypothesis if.
e. Η0 μ=8.5
H;u#8.5
Conclusion:
f. Mean of the Titanium content
g. Median Titanium content
h. Η: μ 8.5
H:ñ + 8.5
i. Fail to reject the null hypothesis. There is not enough evidence to
conclude that the median of the titanium content differs from 8.5%.
j. Reject the null hypothesis. The median of the titanium content differs
from 8.5%.
Transcribed Image Text:The titanium content in an aircraft-grade alloy is an important determinant of strength. A sample of 20 test coupons reveals the following titanium content (in percent): 8.32, 8.05, 8.93, 8.65, 8.25, 8.46, 8.52, 8.35, 8.36, 8.41, 8.42, 8.30, 8.71, 8.75, 8.60, 8.83, 8.50, 8.38, 8.29, 8.46. The median titanium content should be 8.5%. Use the sign test with a = 0.05 to investigate this hypothesis. Match the answers. Parameter of Interest: a.r- = 12 v Null and Alternative Hypothesis: b.r = min (R+,R-) c.r sr. Test Statistic: d. Reject the null hypothesis if. e. Η0 μ=8.5 H;u#8.5 Conclusion: f. Mean of the Titanium content g. Median Titanium content h. Η: μ 8.5 H:ñ + 8.5 i. Fail to reject the null hypothesis. There is not enough evidence to conclude that the median of the titanium content differs from 8.5%. j. Reject the null hypothesis. The median of the titanium content differs from 8.5%.
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