19. Using samples to substantiate claims with any degree of confidence seems risky at best. How can we quantifiably predict, with any kind of accuracy, that a claim is valid from just one sample? The answer lies with the Central Limit Theorem. Technically we are not predicting how our sample directly relates to the population but how our sample fits the (A) standardized scores. (B) sampling distribution. (C) standard normal distribution. (D) line of regression. If you feel the answer is none of the choices given, submit no answer to the question
19. Using samples to substantiate claims with any degree of confidence seems risky at best. How can we quantifiably predict, with any kind of accuracy, that a claim is valid from just one sample? The answer lies with the Central Limit Theorem. Technically we are not predicting how our sample directly relates to the population but how our sample fits the (A) standardized scores. (B) sampling distribution. (C) standard normal distribution. (D) line of regression. If you feel the answer is none of the choices given, submit no answer to the question
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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19. Using samples to substantiate claims with any degree of confidence seems risky at best. How can we quantifiably predict, with any kind of accuracy, that a claim is valid from just one sample? The answer lies with the Central Limit Theorem. Technically we are not predicting how our sample directly relates to the population but how our sample fits the
(A) standardized scores.
(B) sampling distribution.
(C) standard
(D) line of regression.
If you feel the answer is none of the choices given, submit no answer to the question
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