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(a) State any assumptions necessary to test the claim that both gauges produce the same mean bath depth readings. Check those assumptions for which you have the information. (b) Apply an appropriate statistical procedure to determine if the data support the claim that the two gauges produce different mean bath depth readings. (c) Suppose that if the two gauges differ in mean bath depth readings by as much as 1.65 inch, we want the power of the test to be at least 0.8. For 0.01, how many cells should have been used 10-89. An article in the Journal of the Environmental Engineering Division ( Distribution of Toxic Substances in Rivers, 1982, Vol. 108, pp. 639 649) investigates the concentration of several hydrophobic organic substances in the Wolf River in Tennessee. Measurements on hexachlorobenzene (HCB) in nanograms per liter were taken at different depth downstream of an abandoned dump site. Data for two depths follow: Surface: 3.74, 4.61, 4.00, 4.67, 4.87, 5.12, 4.52, 5.29, 5.74, 5.48 Bottom: 5.44, 6.88, 5.37, 5.44, 5.03, 6.48, 3.89, 5.85, 6.85, 7.16 (a) What assumptions are required to test the claim that mean HCB concentration is the same at both depths Check those assumptions for which you have the information. (b) Apply an appropriate procedure to determine if the data support the claim in part a. (c) Suppose that the true difference in mean concentrations is 2.0 nanograms per liter. For 0.05, what is the power of a statistical test for H0: 1 2 versus H1: 1 2 (d) What sample size would be required to detect a difference of 1.0 nanograms per liter at 0.05 if the power must be at least 0.9

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10-90. Three different pesticides can be used to control infestation of grapes. It is suspected that pesticide 3 is more effective than the other two. In a particular vineyard, three different plantings of pinot noir grapes are selected for study. The following results on yield are obtained: xi (Bushels/ Plant) 4.6 5.2 6.1 ni (Number of Plants) 100 120 130 If i is the true mean yield after treatment with the ith pesticide, we are interested in the quantity 1 1 2

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which measures the difference in mean yields between pesticides 1 and 2 and pesticide 3. If the sample sizes ni are large, the estimator (say, ) obtained by replacing each individual i by Xi is approximately normal. (a) Find an approximate 100(1 )% large-sample con dence interval for .

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(b) Do these data support the claim that pesticide 3 is more effective than the other two Use 005 in determining your answer 10-91 Suppose that we wish to test H0: 1 2 2 2 versus H1: 1 2, where 1 and 2 are known The total sample size N is to be determined, and the allocation of observations to the two populations such that n1 n2 N is to be made on the basis of cost If the cost of sampling for populations 1 and 2 are C1 and C2, respectively, nd the minimum cost sample sizes that provide a speci ed variance for the difference in sample means 10-92 Suppose that we wish to test the hypothesis H0: 2 1 2 versus H1: 1 2, where both variances 1 and 2 n2 N observations can be 2 are known A total of n1 taken.

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How should these observations be allocated to the two populations to maximize the probability that H0 will be rejected if H1 is true and 1 0 2 10-93 Suppose that we wish to test H0: 0 versus H1: 0, where the population is normal with known Let 0 , and de ne the critical region so that we will reject H0 if z0 z or if z0 z , where z0 is the value of the usual test statistic for these hypotheses (a) Show that the probability of type I error for this test is (b) Suppose that the true mean is 1 Derive 0 an expression for for the above test 10-94.

Construct a data set for which the paired t-test statistic is very large, indicating that when this analysis is used the two population means are different, but t0 for the two-sample t-test is very small so that the incorrect analysis would indicate that there is no signi cant difference between the means 10-95 In some situations involving proportions, we are interested in the ratio p1 p2 rather than the differ ence p1 p2 Let p1 p2 We can show that ln( ) has an approximate normal distribution with the mean (n ) and variance 3 1n1 x1 2 1n1x1 2 1n2 x2 2 1n2x2 2 4 1 2 (a) Use the information above to derive a large-sample con dence interval for ln (b) Show how to nd a large-sample CI for (c) Use the data from the St.

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