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The vapor pressure of cyclohexane, C_(6)H_(12), is 0.512 atm at 60\deg C. Calculate the vapor pressure of the solution formed by dissolving 4.00 mol of phenanthrene, C_(14)H_(10), in 6.00 mol of C_(6)H_(12). Assume phenanthrene to be nonvolatile at this temperature.

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The mean amount of life insurance per household is $115 000. This distribution is positively skewed. The standard deviation of the population is $17 000. Suppose that we select a sample of 56 households. a) What is the likelihood of selecting a sample with a mean of at least $119 000? (Round your answer to 4 decimal places as needed) Probability: b) What is the likelihood of selecting a sample with a mean of more than $113 000? (Round your answer to 4 decimal places as needed) Probability: c) Find the likelihood of selecting a sample with a mean of more than $113 000 but less than $119 000. (Round your answer to 4 decimal places as needed) Probability:

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Given: P1=1, P2=1. Total budget is $6. q1 MU1/P1 q2 MU2/P2 0 0 1 20 1 10 2 16 2 8 3 12 3 2 4 8 4 1 5 4 5 0 q1 = 3 and q2= 3 is the Consumer Optimum. q1 = 4 and q2= 2 is the Consumer Optimum. q1 = 5 and q2= 2 is the Consumer Optimum. q1 = 2 and q2= 2 is the Consumer Optimum.

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b.) On a multiple-choice exam with 150 questions and 5 possible answers for each question(a,b,c,d,e), you get a score of X =88. Is your score significantly better than would be expected by chance? Use a two tailed test with an alpha level of .05. (Z-Critical)= +/- 1.96 n= x= p= q= \mu= 1.) \sigma= (2.5 points) 2.) Z-obtained= (2.5 points) 3.) Z-critical= (2.5 points) 4.) Decision: (2.5 points)

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Provided are the SAT mathematics scores of a random sample of seven students selected from the freshman class at Georgia Southern University. (a) Compute the mean SAT mathematics score for this sample. Give your answer to one decimal place. [E (b) Generate three bootstrap samples by resampling from the original sample of Georgia Southern University SAT mathematics scores. Use TABLEB_RANDOM_DIGITS beginning at line 116 , what are the first seven entries selected (representing the first sample)? 1,4,5,2,6,3,7 which correspond to 470,570,470,690,680,540, and 710 . 1,4,5,9,2,6,0 which correspond to 470,570,470,710,690,680, and 470 . 1,4,4,5,9,2,6 which correspond to 470,570,570,470,710,680, and 470 . 1,4,4,5,2,6,5 which correspond to 470,570,570,470,690,680, and 470 . (c) Compute the mean from the first bootstrap samples. Give your answer to one decimal place. [6 (d) Continuing on line 116, where are the next seven entries selected (representing the second sample)? 0,5,6,3,1,4,2 which correspond to 470,470,680,540,470,570, and 690 . 1,4,4,5,2,6,5 which correspond to 470,570,570,470,690,680, and 470 . 6,3,1,4,2,4,3 which correspond to 680,540,470,570,690,570, and 540 . 6,3,1,4,2,4,8 which correspond to 680,540,470,570,690,570, and 710 . (e) Compute the mean from the second bootstrap samples. Give your answer to one decimal place. [ (f) Continuing on line 116 , where are the next seven entries selected (representing the third sample)? 4,8,0,3,7,1,6 which correspond to 570,710,470,540,710,470, and 680 . 1,4,4,5,2,6,5 which correspond to 470,570,570,470,690,680, and 470 . 7,1,6,5,1,3,6 which correspond to 710,470,680,470,470,540, and 680 . 7,1,6,5,1,0,3 which correspond to 710,470,680,470,470,470, and 540 . (g) Compute the mean from the third bootstrap samples. Give your answer to one decimal place. [ (h) How do the means of the bootstrap samples compare to the mean of the original sample? Is this what you would expect? Explain. In this case, the means are all "close" to the original sample mean, but are all more than that mean. This would be expected as the range of the samples is relatively small and there are no outliers. In this case, the means are all "close" to the original sample mean, but are all less than that mean. This would be expected as the range of the samples is relatively small and there are no outliers. In this case, the means are all "close" to the original sample mean, but are all less than that mean. This would not be expected as the range of the samples is relatively large and there are outliers. Provided are the SAT mathematics scores of a random sample of seven students selected from the freshman class at Georgia Southern University 540 (a Compute the mean SAT mathematics score for this sample. Give your answer to one decimal place. 590 1x (b) Generate three bootstrap samples by resampling from the original sample of Georgia Southern University SAT mathematics scores. Use TABLEB_RANDOM_DIGITS beginning at line 116, what are the first seven entries selected (representing the first sample)? O 1,4,5,2, 6, 3,7 which correspond to 470, 570,470, 690, 680, 540, and 710. O 1,4, 5,9,2,6,0 which correspond to 470,570,470,710,690,680, and 470. O 1, 4, 4, 5, 9, 2, 6 which correspond to 470, 570, 570, 470, 710, 680, and 470. O 1, 4, 4, 5, 2, 6, 5 which correspond to 470, 570, 570, 470, 690, 680, and 470. (c Compute the mean from the first bootstrap samples. Give your answer to one decimal place. 637.1 X d Continuing on line 116, where are the next seven entries selected (representing the second sample)? O 0, 5, 6, 3, 1, 4, 2 which correspond to 470, 470, 680, 540, 470, 570, and 690. O1,4,4,5,2, 6,5 which correspond to 470,570,570,470,690,680, and 470 O 6, 3, 1, 4, 2, 4, 3 which correspond to 680, 540, 470, 570, 690, 570, and 540. O 6,3,1, 4,2,4,8 which correspond to 680, 540,470, 570, 690, 570, and 710. (e) Compute the mean from the second bootstrap samples. Give your answer to one decimal place. 671.43 f Continuing on line 116, where are the next seven entries selected (representing the third sample? O 4,8,0,3,7,1,6 which correspond to 570,710,470,540,710,470,and 680. O 1, 4, 4, 5, 2, 6, 5 which correspond to 470, 570, 570, 470, 690, 680, and 470. O 7,1,6,5,1, 3,6 which correspond to 710, 470, 680, 470, 470,540, and 680. O 7, 1, 6, 5, 1, 0, 3 which correspond to 710, 470, 680, 470, 470, 470, and 540. (g) Compute the mean from the third bootstrap samples. Give your answer to one decimal place 608.57 x (h) How do the means of the bootstrap samples compare to the mean of the original sample? Is this what you would expect? Explain. O In this case, the means are all close to the original sample mean, but are all more than that mean. This would be expected as the range of the samples is relatively small and there are no outliers. O In this case, the means are all "close" to the original sample mean, but are all less than that mean. This would be expected as the range of the samples is relatively small and there are no outliers. O In this case, the means are all close" to the original sample mean, but are all less than that mean. This would not be expected as the range of the samples is relatively large and there are outliers.

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4. Given the sample data below, use the defining formula to compute the sample standard deviation. 30 26 23 24 24 28 a. 2.72 b. 31.00 c. 6.14 d. 7.37 e. 2.48

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First, rewrite (8)/(15) and (5)/(9) so that they have a common denominator.

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Programmed I/O is a simple technique for the exchange of data or any type of communication between the processor and the external devices. Explain Programmed I/O in detail.

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Part 1: Magnetic force demonstration Question 1. Explain why the beam bends and why it does so in the observed direction.

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The Compromise of 1850 was the last great compromise. Why did the nation need a compromise? Who sparked the debate that led to the compromise, and how? What were some of the proposed solutions? Why did some people say the argument was unnecessary in the first place? What were the final terms of the Compromise? Did the North or South gain more in the deal? Evaluate in terms of the founding political theory explained by Locke.

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