The label on a 2-quart container of orange juice states that the orange juice contains an average of 1 gram of fat or le
Posted: Wed Nov 24, 2021 9:31 am
- The Label On A 2 Quart Container Of Orange Juice States That The Orange Juice Contains An Average Of 1 Gram Of Fat Or Le 1 (41.85 KiB) Viewed 70 times
- The Label On A 2 Quart Container Of Orange Juice States That The Orange Juice Contains An Average Of 1 Gram Of Fat Or Le 2 (26.41 KiB) Viewed 70 times
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The label on a 2-quart container of orange juice states that the orange juice contains an average of 1 gram of fat or less. The hypothesis test is defined as HON S 1; Hau > 1. What is the type II error in this situation? What are the consequences of making this error? It is concluding u < 1 when it is not. This error would conclude that the product is not meeting its label specification when it really is meeting its specification, It is concluding us 1 when it is not. This error would miss the fact that the product is not meeting its label specification. It is concluding u > 1 when it is not. This error would conclude that the product is not meeting its label specification when it really is meeting its specification O It is concluding 2 1 when it is not. This error would miss the fact that the product is not meeting its label specification.
Consider the following hypothesis statement using a = 0.05 and data from two independent samples: HOM1 - u2 > Ovs Ha Mi - M2 < 0 ni = 22 and na 24 Assume the samples are independent and normally distributed with equal variance. - The test statistic is -2.515. The p-value for this test Select] and conclusion [ Select are, respectively:
1 pts dependent Question 23 Select) Between 0.01 and 0.005 Consider the following hypothesis statement using Between 0.10 and 0.05 Between 0.02 and 0.01 samples: Between 0.05 and 0.02 less than 0.005 HOM1-M Ous Ha Mi - H < 0 greater than 0.20 Between 0.2 and 0.1 12 =22 and ng 24 Between 0.025 and 0.01 Assume the samples are independent and normally Between 0.05 and 0.025 greater than 0.40 and conclusion The test statistic is-2.515. The p-value for this test [Select] Select) are, respectively