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Part A: If the standard deviation of a set of scores is 8, the variance is А. 16 В. 2.83 С. 64 D. 4 Part B: Given two scores, X1 and X2, and if the scores are not equal, the mean of the A. None of these B. Nearer the large score C. exactly half-way between the two scores D. nearer the smaller score Part C: If the variance of a set of scores is 36, the standard deviation is А. 6 В. 9 С. 12 D. 4

Part A: If the standard deviation of a set of scores is 8, the variance is А. 16 В. 2.83 С. 64 D. 4 Part B: Given two scores, X1 and X2, and if the scores are not equal, the mean of the A. None of these B. Nearer the large score C. exactly half-way between the two scores D. nearer the smaller score Part C: If the variance of a set of scores is 36, the standard deviation is А. 6 В. 9 С. 12 D. 4

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Please answer all parts and circle your answers. Thank you in advanced!
**Part A:** If the standard deviation of a set of scores is 8, the variance is - A. 16 - B. 2.83 - C. 64 - D. 4 **Part B:** Given two scores, X1 and X2, and if the scores are not equal, the mean of the two scores will always be - A. None of these - B. Nearer the large score - C. Exactly half-way between the two scores - D. Nearer the smaller score **Part C:** If the variance of a set of scores is 36, the standard deviation is - A. 6 - B. 9 - C. 12 - D. 4
Transcribed Image Text:**Part A:** If the standard deviation of a set of scores is 8, the variance is - A. 16 - B. 2.83 - C. 64 - D. 4 **Part B:** Given two scores, X1 and X2, and if the scores are not equal, the mean of the two scores will always be - A. None of these - B. Nearer the large score - C. Exactly half-way between the two scores - D. Nearer the smaller score **Part C:** If the variance of a set of scores is 36, the standard deviation is - A. 6 - B. 9 - C. 12 - D. 4
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