Two different types of alloy, A and B, have been used to manufacture experimental specimens of a small tension link to be used in a certain engineering application. The ultimate strength (ksi) of each specimen was determined, and the results are summarized in the accompanying frequency distribution. A 26-<30 7 30-<34 13 34-<38 17 38-<42 8 B 6 11 21 12 m = 45 n = 50 USE SALT Compute a 95% CI for the difference between the true proportions of all specimens of alloys A and B that have an ultimate strength of at least 34 ksi. (Estimate the interval as PA PB. Round your answers to four decimal places.) ksi

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Two different types of alloy, A and B, have been used to manufacture experimental specimens of a small tension link to be used in a certain engineering application. The
ultimate strength (ksi) of each specimen was determined, and the results are summarized in the accompanying frequency distribution.
A
B
26-<30
7
6
30-<34 13
11
34-<38 17
21
38-<42
8
12
m = 45 n = 50
USE SALT
Compute a 95% CI for the difference between the true proportions of all specimens of alloys A and B that have an ultimate strength of at least 34 ksi. (Estimate the interval
as PA PB. Round your answers to four decimal places.)
ksi
You may need to use the appropriate table in the Appendix of Tables to answer this question.
Transcribed Image Text:Two different types of alloy, A and B, have been used to manufacture experimental specimens of a small tension link to be used in a certain engineering application. The ultimate strength (ksi) of each specimen was determined, and the results are summarized in the accompanying frequency distribution. A B 26-<30 7 6 30-<34 13 11 34-<38 17 21 38-<42 8 12 m = 45 n = 50 USE SALT Compute a 95% CI for the difference between the true proportions of all specimens of alloys A and B that have an ultimate strength of at least 34 ksi. (Estimate the interval as PA PB. Round your answers to four decimal places.) ksi You may need to use the appropriate table in the Appendix of Tables to answer this question.
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