1st drop Down( has practical significance, has statistical significance, does NOT have practical significance, does NOT have statistical significance)2nd drop down ( most, NOT many)3rd drop down (has practical significance, has statistical significance, does NOT have practical significance, does NOT have statistical significance) Determine whether the results appear to have statistical significance, and also determine whether the results appear to have practical significance.In a study of a birth sex selection method used to increase the likelihood of a baby being born female, 1915 users of the method gave birth to 941 males and 974 females. There is about a 23% chance of getting that many babies born female if the methodhad no effect.Because there is a 23% chance of getting that many babies born female by chance, the methodcouples would likely use a procedure that raises the likelihood of a baby born female from theapproximately 50% rate expected by chance to the % produced by this method.(Round to the nearest integer as needed.)So this method

Let P is the population proportion of female baby births. Sample size, n = 1915 The sample…

Answered: Determine whether the results appear to…

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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1st drop Down( has practical significance, has statistical significance, does NOT have practical significance, does NOT have statistical significance)

2nd drop down ( most, NOT many)

3rd drop down (has practical significance, has statistical significance, does NOT have practical significance, does NOT have statistical significance)

Determine whether the results appear to have statistical significance, and also determine whether the results appear to have practical significance.
In a study of a birth sex selection method used to increase the likelihood of a baby being born female, 1915 users of the method gave birth to 941 males and 974 females. There is about a 23% chance of getting that many babies born female if the method
had no effect.
Because there is a 23% chance of getting that many babies born female by chance, the method
couples would likely use a procedure that raises the likelihood of a baby born female from the
approximately 50% rate expected by chance to the % produced by this method.
(Round to the nearest integer as needed.)
So this method

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