(a) Is there evidence to support the assumption that speedup of CNN is normally distributed? (b) Construct a 95% two-sided confidence interval on the mean speedup. (c) Construct a 95% lower confidence bound on the mean speedup.
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![An article in Computers & Electrical Engineering ["Parallel Simulation of Cellular Neural Networks" (1996, Vol. 22, pp. 61-84)] considered the speedup of cellular
neural networks (CNN) for a parallel general-purpose computing architecture based on six transputers in different areas. The data follow:
3.775302
3.350679
4.217981
4.030324
4.639692
4.139665
4.395575
4.824257
4.268119
4.584193
4.930027
4.315973
4.600101
(a) Is there evidence to support the assumption that speedup of CNN is normally distributed?
(b) Construct a 95% two-sided confidence interval on the mean speedup.
(c) Construct a 95% lower confidence bound on the mean speedup.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F8334d31c-a4e9-4415-97f0-0c7bc0a3fa92%2F33243d79-a53c-46d4-95b6-0ef75749f0fa%2Fs8jkm5_processed.jpeg&w=3840&q=75)
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- An article in Computers & Electrical Engineering[“Parallel Simulation of Cellular Neural Networks” (1996, Vol. 22, pp. 61–84)] considered the speedup of cellular neural networks (CNN) for a parallel general-purpose computing architecture based on six transputers in different areas. The data follow:3.775302 3.350679 4.217981 4.030324 4.6396924.139665 4.395575 4.824257 4.268119 4.5841934.930027 4.315973 4.600101(a) Is there evidence to support the assumption that speedup of CNN is normally distributed? Include a graphical display in your answer.(b) Construct a 95% two-sided confidence interval on the mean speedup.(c) Construct a 95% lower confidence bound on the mean speedupAn article in Computers & Electrical Engineering, "Parallel simulation of cellular neural networks" (1996, Vol. 22, pp. 61-84) considered the speed-up of cellular neural networks (CNN) for a parallel general-purpose computing architecture based on six transputers in different areas. The data follow: 3.775302 3.350679 4.217981 4.030324 4.639692 4.139665 4.395575 4.824257 4.268119 4.584193 4.930027 4.315973 4.600101 Round your answers to 3 decimal places. Assume population is approximately normally distributed. (b) Construct a 95% two-sided confidence interval on the mean speed-up. ! <με i i (c) Construct a 95% lower confidence bound on the mean speed-up. i ! ΣμAn article in Computers & Electrical Engineering, "Parallel simulation of cellular neural networks" (1996, Vol. 22, pp. 61-84) considered the speed-up of cellular neural networks (CNN) for a parallel general-purpose computing architecture based on six transputers in different areas. The data follow: 3.775302 3.350679 4.217981 4.030324 4.639692 4.139665 4.395575 4.824257 4.268119 4.584193 4.930027 4.315973 4.600101 Round your answers to 3 decimal places. Assume population is approximately normally distributed. (b) Construct a 99% two-sided confidence interval on the mean speed-up. SHS i (c) Construct a 99% lower confidence bound on the mean speed-up. SH i i
- An article in Computers & Electrical Engineering considered the speedup of cellular neural networks (CNN) for a parallel general-purpose computing architecture based on six transputers in different areas. The data are as follows: 3.7753 3.3506 4.2179 4.0303 4.6396 4.1396 4.3955 4.8242 4.2681 4.5841 4.9300 4.3159 4.6001 Construct a 95% two-sided confidence interval on the variance speedup. a. Upper Variance Speedup b. Lower Variance SpeedupIn various places in this module, data on the silver content of coins minted in the reign of the twelfth-century Byzantine king Manuel I Comnenus have been considered. The dataset includes, among others, the values of the silver content of nine coins from the first coinage (variable Coin1) and fourth coinage (variable Coin4) which was produced a number of years later. it was argued that the silver contents in both the first and the fourth coinages can be assumed to be normally distributed. The question of interest is whether there were differences in the silver content of coins minted early and late in Manuel's reign. You are about to investigate this question using a two- sample t-interval. COINS (21.MWX Two-Sample T-Test and CI: Coin1, Coin4 A COINS (2)MWX Two-Sample T-Test and Cl: Coin4, Coin1 Method Method mean of Coin1 Pa mean of Coind Difference u- 4 mean of Coin4 z mean of Coint Difference: - Vz Equal variances ore assumed for this analysis Equal variances ore assumed for this…Please use the accompanying Excel data set or accompanying Text file data set when completing the following exercise. An article in Computers & Electrical Engineering, "Parallel simulation of cellular neural networks" (1996, Vol. 22, pp. 61-84) considered the speed-up of cellular neural networks (CNN) for a parallel general-purpose computing architecture based on six transputers in different areas. The data follow: 3.775302 3.350679 4.217981 4.030324 4.639692 4.139665 4.395575 4.824257 4.268119 4.584193 4.930027 4.315973 4.600101 Round your answers to 3 decimal places. Assume population is approximately normally distributed. (b) Construct a 99% two-sided confidence interval on the mean speed-up. i <με (c) Construct a 99% lower confidence bound on the mean speed-up. i SH
- Please use the accompanying Excel data set or accompanying Text file data set when completing the following exercise. An article in Computers & Electrical Engineering, "Parallel simulation of cellular neural networks" (1996, Vol. 22, pp. 61-84) considered the speed-up of cellular neural networks (CNN) for a parallel general-purpose computing architecture based on six transputers in different areas. The data follow: 3.775302 3.350679 4.217981 4.030324 4.639692 4.139665 4.395575 4.824257 4.268119 4.584193 4.930027 4.315973 4.600101 Round your answers to 3 decimal places. Assume population is approximately normally distributed. (b) Construct a 99% two-sided confidence interval on the mean speed-up. <μ< i (c) Construct a 99% lower confidence bound on the mean speed-up. i <μIf the Cumulative Gain at a depth of 15% for the Neural Network model is converted to number of primary/positive event cases, what will be the number of cases? Show your calculation.Wing Length. D. Cristol et al. published results of their studies of two subspecies of dark-eyed juncos in the paper “Migratory Dark-Eyed Juncos, Junco hyemalis, Have Better Spatial Memory and Denser Hippocampal Neurons Than Nonmigratory Conspecifics” (Animal Behaviour, Vol. 66, Issue 2, pp. 317–328). One of the subspecies migrates each year, and the other does not migrate. A hypothesis test is to be performed to decide whether the mean wing lengths for the two subspecies (migratory and nonmigratory) are different. a. identify the variable. b. identify the two populations. c. determine the null and alternative hypotheses. d. classify the hypothesis test as two tailed, left tailed, or right tailed.
- The article “Reaction Modeling and Optimization Using Neural Networks and Genetic Algorithms: Case Study Involving TS-1-Catalyzed Hydroxylation of Benzene” (S. Nandi, P. Mukherjee, et al., Industrial and Engineering Chemistry Research, 2002:2159–2169) presents benzene conversions (in mole percent) for 24 different benzenehydroxylation reactions. The results are 52.3 41.1 28.8 67.8 78.6 72.3 9.1 19.0 30.3 41.0 63.0 80.8 26.8 37.3 38.1 33.6 14.3 30.1 33.4 36.2 34.6 40.0 81.2 59.4. a) Can you conclude that the mean conversion is less than 45? Compute the appropriate test statistic and find the P-value. b) Can you conclude that the mean conversion is greater than 30? Compute the appropriate test statistic and find the P-value. c) Can you conclude that the mean conversion differs from 55? Compute the appropriate test statistic and find the P-value.6 A study was conducted that measured the total brain volume (TBV) (in mm3) of patients that had schizophrenia and patients that are considered normal. Table #1 contains the TBV of the normal patients and Table #2 contains the TBV of schizophrenia patients ("SOCR data Oct2009," 2013). Table #1: Total Brain Volume (in mm3) of Normal Patients 1663407 1583940 1299470 1535137 1431890 1578698 1453510 1650348 1288971 1366346 1326402 1503005 1474790 1317156 1441045 1463498 1650207 1523045 1441636 1432033 1420416 1480171 1360810 1410213 1574808 1502702 1203344 1319737 1688990 1292641 1512571 1635918 Table #2: Total Brain Volume (in mm3) of Schizophrenia Patients 1331777 1487886 1066075 1297327 1499983 1861991 1368378 1476891 1443775 1337827 1658258 1588132 1690182 1569413 1177002 1387893 1483763 1688950 1563593 1317885 1420249 1363859 1238979…How many indicator variables would be included in the model in order to prevent the least squares estimation from failing?