Essentials of Business Analytics (MindTap Course List)
Essentials of Business Analytics (MindTap Course List)
2nd Edition
ISBN: 9781305627734
Author: Jeffrey D. Camm, James J. Cochran, Michael J. Fry, Jeffrey W. Ohlmann, David R. Anderson
Publisher: Cengage Learning
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Chapter 3, Problem 9P

The following 20 observations are for two quantitative variables, x and y.

Chapter 3, Problem 9P, The following 20 observations are for two quantitative variables, x and y. a. Create a scatter chart

  1. a. Create a scatter chart for these 20 observations.
  2. b. Fit a linear trendline to the 20 observations. What can you say about the relationship between the two quantitative variables?
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15.15. A product is shipped in lots of size N = 2,000. Find a Dodge-Romig single-sampling plan for which the LTPD = 1%, assuming that the process average is 0.25% defective. Draw the OC curve and the ATI curve for this plan. What is the AOQL for this sampling plan? The sampling plan that should be used is n = 490 and c = 4. If rejected lots are screened 100% and defective items replaced with good ones, the AOQL (from Table 15.9) is approximately X.XX%. n: from Table 15.9 c: from Table 15.9 Dodge-Romig, LTPD=1.0%, N=2000, process avg = 0.25% N= 2000 n= from Table 15.9 C= from Table 15.9 р D=N*p Pa ATI AOQ 0.001 0.002 ---- 0.020 OC curve for N=2000, n=, c=, AOQL= % ATI curve for N=2000, n= C=
15.8. Consider the single-sampling plan found in Exercise 15.5. Suppose that lots of N = 2,000 are submitted. Draw the ATI curve for this plan. Draw the AOQ curve and find the AOQL. n = 35; c = 1; N = 2,000 ATI = n + (1 − Pa)(N − n) Pap(N-n) AOQ AOQL N N= n= C= 2000 35 1 P binomial Pa=Pr{d<=1} ATI AOQ 0.001 0.999 36 0.0010 0.002 0.998 39 0.0020 0.003 0.995 45 0.0029 0.004 0.991 52 0.0039 ATI curve for n=35, c=1| AOQ curve for n-35, c=1
Problem 2: (10 pts) You have observations on investments (y) and profits (x) for 100 civil engineering firms. You assume that you can fit a linear regression model using OLS as follows: y=a+ẞX + ε You want to obtain estimates for a and B. a) Suppose every civil engineering firm in the sample has the same amount of profits. What, if any, problem would this create? Explain and justify your answer. b) If the distribution of the profits were not normal, can you use linear regression? Explain and justify your answer. c) If profits were presented in categories, would estimating a linear regression model be appropriate? Explain and justify your answer.
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