Many supermarket chains are working to reduce the amount of arsenic in the chicken sell. To accomplish this, one chain plans to measure, for each supplier, the amount of arsenic in a random sample of chickens. The chain will cancel its relationship with a supplier if the sample provides sufficient evidence that the average amount of arsenic in chicken provided by that supplier is greater than 80 ppb (parts per billion). A randomization distribution for testing VS is shown below. 40 30 20 10 0 60 Left Tail Two-Tail Right Tail 70 null = 80 90 100 samples = 500 mean-80.026 std. error= 8.327 110 (d) For each supplier, the supermarket chain has to decide whether or not to cancel its relationship with the supplier, based on the average amount of arsenic found in the sample of chicken from that supplier. Describe what a Type I error would be in this situation. What would be the consequences? (e) Describe how a Type II error might occur. What would be the consequences?

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Chapter1: Starting With Matlab
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1. Many supermarket chains are working to reduce the amount of arsenic in the chicken they
sell. To accomplish this, one chain plans to measure, for each supplier, the amount of arsenic
in a random sample of chickens. The chain will cancel its relationship with a supplier if the
sample provides sufficient evidence that the average amount of arsenic in chicken provided
by that supplier is greater than 80 ppb (parts per billion). A randomization distribution for
testing
VS
is shown below.
40
30
20
10
60
Left Tail Two-Tail Right Tail
70
80
null = 80
90
100
L
samples = 500
mean = 80.026
std. error = 8.327
110
(d) For each supplier, the supermarket chain has to decide whether or not to cancel its
relationship with the supplier, based on the average amount of arsenic found in the sample of
chicken from that supplier. Describe what a Type I error would be in this situation. What
would be the consequences?
(e) Describe how a Type II error might occur. What would be the consequences?
Transcribed Image Text:1. Many supermarket chains are working to reduce the amount of arsenic in the chicken they sell. To accomplish this, one chain plans to measure, for each supplier, the amount of arsenic in a random sample of chickens. The chain will cancel its relationship with a supplier if the sample provides sufficient evidence that the average amount of arsenic in chicken provided by that supplier is greater than 80 ppb (parts per billion). A randomization distribution for testing VS is shown below. 40 30 20 10 60 Left Tail Two-Tail Right Tail 70 80 null = 80 90 100 L samples = 500 mean = 80.026 std. error = 8.327 110 (d) For each supplier, the supermarket chain has to decide whether or not to cancel its relationship with the supplier, based on the average amount of arsenic found in the sample of chicken from that supplier. Describe what a Type I error would be in this situation. What would be the consequences? (e) Describe how a Type II error might occur. What would be the consequences?
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