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same variance of melting point Use 0.05 in reaching your conclusion. 10-55. Exercise 10-28 presented measurements of plastic coating thickness at two different application temperatures. 2 2 2 Test H0: 2 0.01. 2 using 1 2 against H1: 1 10-56. A study was performed to determine whether men and women differ in their repeatability in assembling components on printed circuit boards. Random samples of 25 men and 21 women were selected, and each subject assembled the units. The two sample standard deviations of assembly time were smen 0.98 minutes and swomen 1.02 minutes. Is there evidence to support the claim that men and women differ in repeatability for this assembly task Use 0.02 and state any necessary assumptions about the underlying distribution of the data. 10-57. Reconsider the assembly repeatability experiment described in Exercise 10-56. Find a 98% con dence interval on the ratio of the two variances. Provide an interpretation of the interval. 10-58. Reconsider the lm speed experiment in Exercise 10-24. Suppose that one population standard deviation is 50% larger than the other. Is the sample size n1 n2 8 adequate to detect this difference with high probability Use 0.01 in answering this question. 10-59. Reconsider the overall distance data for golf balls in Exercise 10-31. Is there evidence to support the claim that the standard deviation of overall distance is the same for both brands of balls (use 0.05) Explain how this question can be answered with a 95% con dence interval on 1 2 . 10-60. Reconsider the coef cient of restitution data in Exercise 10-32. Do the data suggest that the standard deviation is the same for both brands of drivers (use 0.05) Explain how to answer this question with a con dence interval on 1 2 .

25. Consider a three rotor version of Sigaba, that is, assume that there are three cipher rotors, three control rotors, and three index rotors, where the rotors are the same as the actual Sigaba rotors. Assume that the stepping maze has been modified so that from one to three of the cipher rotors step with each letter encrypted or decrypted.

10-6

Rather than muting the camera entirely, you can choose to adjust the volume of some speci c camera sounds the G11 makes. You can set volume levels for Start-up, Operation, Selftimer, and the Shutter. Choose from Off, 1, 2, 3, 4, or 5. It may be helpful to increase the Selftimer Volume level TIP when doing group shots so everyone in the picture can hear the G11 counting down.

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We now consider the case where there are two binomial parameters of interest, say, p1 and p2, and we wish to draw inferences about these proportions. We will present large-sample hypothesis testing and con dence interval procedures based on the normal approximation to the binomial.

a. What is the size of the theoretical keyspace for this Sigaba variant b. Under assumptions analogous to those in Section 2.4.3, what is the size of the keyspace That is, assume that only the six rotors in the machine are available for use as cipher or control rotors, the cipher and control rotors each have two orientations, only three index rotors are available, an itnalogous keying procedure is followed, the index rotors are inserted in a fixed order, and so on. 26. Consider a three rotor version of Sigaba, as described in Problem 25. Assume that the control rotors step in the same way as the three middle Sigaba rotors. Also, assume that the active inputs to the control rotors are F, G and H (that is, three inputs are active, not four, as is the case for Sigaba) and the output of the control rotors are combined as in (2.7). Also, the output of the index rotor bank is combined according to

10-6.1

Suppose that two independent random samples of sizes n1 and n2 are taken from two populations, and let X1 and X2 represent the number of observations that belong to the class of interest in samples 1 and 2, respectively. Furthermore, suppose that the normal approximation to the binomial is applied to each population, so the estimators of the population proportions

P1 X1 n1 and P2 X2 n2 have approximate normal distributions. We are interested in testing the hypotheses

1 c,= 0 0 v 0 3 v 0 9 , c = 0 2 v 0 4 v 0 s v 0 8 ,

p1 11

P1

c =01 2

P2

p1 2

With these settings, at least onc of the cipher rotors will step, and at most, all three will step. Suppose that the following cipher and control rotors are available.

1 p1

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