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Based on the report from the Department of Game and Fish, a research.pdf

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Based on the report from the Department of Game and Fish, a researcher wished to estimate how much trout weigh in Trout Creek. A random sample of 5 trout where captured, weighed, tagged and released; the weights recorded in pounds were 2 lb, 4 lb, 6 lb, 7 lb, and 9 lb yielding a sample mean of 5.6 lbs and a sample standard deviation of 2.7. Use a 10% level of significance to test the claim by the Department of Wildlife Conservation agency that mean weight of trout is 6 lbs. Compute the test statistic accurate to two decimals. Solution t=(5.6-6)/(2.7/SQRT5)=-0.33 t(5,.1)=1.47 NULL HYPOTHESIS ACCEPTED MEAN WT IS 6LBS.

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Based on the report from the Department of Game and Fish, a researcher wished to estimate how much trout weigh in Trout Creek. A random sample of 5 trout where captured, weighed, tagged and released; the weights recorded in pounds were 2 lb, 4 lb, 6 lb, 7 lb, and 9 lb yielding a sample mean of 5.6 lbs and a sample standard deviation of 2.7. Use a 10% level of significance to test the claim by the Department of Wildlife Conservation agency that mean weight of trout is 6 lbs. Compute the test statistic accurate to two decimals. Solution t=(5.6-6)/(2.7/SQRT5)=-0.33 t(5,.1)=1.47 NULL HYPOTHESIS ACCEPTED MEAN WT IS 6LBS

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Based on the report from the Department of Game and Fish, a research.pdf

  • 1. Based on the report from the Department of Game and Fish, a researcher wished to estimate how much trout weigh in Trout Creek. A random sample of 5 trout where captured, weighed, tagged and released; the weights recorded in pounds were 2 lb, 4 lb, 6 lb, 7 lb, and 9 lb yielding a sample mean of 5.6 lbs and a sample standard deviation of 2.7. Use a 10% level of significance to test the claim by the Department of Wildlife Conservation agency that mean weight of trout is 6 lbs. Compute the test statistic accurate to two decimals. Solution t=(5.6-6)/(2.7/SQRT5)=-0.33 t(5,.1)=1.47 NULL HYPOTHESIS ACCEPTED MEAN WT IS 6LBS