The grade of OMG 321 was normally distributed with a mean of 81 and a standard deviation of 3. (round z value to the second decimal an probability to the fourth decimal place)
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A: Ascending order 13 , 19 , 19, 21 , 27 , 39 , 52 , 73 , 88 , 90 , 96
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- Find the standard deviation for the given sample data. Round your answer to one more decimal place than is present in the original data. 18 18 14 11 8 8 10 17 12Round each z-score to the nearest hundredth.A data set has a mean of x = 6.2 and a standard deviation of 2.2. Find the z-score for each of the following. (a) x = 6.2(b) x = 7.2(c) x = 9.0(d) x = 5.0Using the standard normal curve, the Z- score representing the 99th percentile is 2.326. True False
- Assume that Dylan Lee found two deviations in a sample of 90 transactions. Using AICPAsample evaluation tables, Lee determined that the ULRD at a 5 percent risk of overrelianceisa. 2.0 percent.b. 2.2 percent.c. 5.9 percent.d. 6.9 percentGiven the following grades on s test: 86, 92, 100, 93, 89, 95, 79, 98, 68, 62, 71, 75, 88, 86, 93, 81, 100, 86, 96, 52; What is the percentage of scores lying within one standard deviation from the mean? Two standard deviations from the mean? Are these results consistent with whatDetermine the median and the values corresponding to the first and third quartiles in the fol-lowing data.4647494951535454555559
- For a set of positively correlated data, you calculate that 84% of the variation in the dependent variable is explained by variation in the independent variable. What is the correlation coefficient(r)? (round to 3 decimal places)The following is a set of data from a sample of n =11items Complete parts (a) through left parenthesis c right parenthesis . X 6 36 27 54 21 39 24 9 39 39 33 Y 2 12 9 18 7 13 8 3 13 13 11 a. Compute the covariance. (Round to three decimal places as needed.) b. Compute the coefficient of correlation. (Do not round until the final answer. Then round to three decimal places as needed.) c. How strong is the relationship between X and Y? Explain. A. X and Y have no correlation. B. X and Y have a perfect positive correlation because all points fall on a straight line with a positive slope. C. X and Y have a perfect negative correlation because all points fall on a straight line with a negative slope. D. X and Y have a strong positive correlation because as X increases, Y tends to increase also.If xestimatexestimate is estimated with a relative error of 0.001251 and an absolute error of 0.0006, then the possible value of xx is: a. -0.480 b. -0.481 c. -0.4797 d. None e. -0.47962
- Consider a sample with data values of 27, 25, 20, 15, 30, 34, 28, and 25. Compute the 20th, 25th, 65th, and 75th percentiles.1. What percent of the area under the standard normal curve is within one standard deviation of (above or below) the mean? 2. What does this tell you about scores that are more than one standard deviation away from the mean?Q8. Describe the differences between an index and an average.