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Use the sign test for the claim involving nominal data.

Elementary Statistics | 12th Edition | ISBN: 9780321836960 | Authors: Mario F. Triola ISBN: 9780321836960 18

Solution for problem 13BSC Chapter 13.2

Elementary Statistics | 12th Edition

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Elementary Statistics | 12th Edition | ISBN: 9780321836960 | Authors: Mario F. Triola

Elementary Statistics | 12th Edition

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Problem 13BSC

Use the sign test for the claim involving nominal data. Gender Selection? The Genetics and IVE Institute conducted a clinical trial of its methods for gender selection. As of this writing, 239 of 291 babies born to parents using the YSORT method were boys. Use a 0.01 significance level to test the claim that the YSORT method has no effect.

Step-by-Step Solution:

Solution 13BSC Step 1 Let us denote ā€˜pā€™ as the proportion of boys i.e., Proportion of boys (p) = 1 = 0.5. 2 By using = 0.01 level of significance to test the claim that the YSORT method has no effect since 239 of 291 babies born to parents using the YSORT method were boys i.e., p > 0.5. The Hypotheses can be expressed as H0 p = 0.5 (proportion of boys = 0.5) H1 p > 0.5 (more babies babies born to parents using the YSORT method were boys) Step 2 Let us denote negative sign (-) for boys and positive sign (+) for girls, we have 239 negative signs and 52 positive signs. Now we need to determine whether 52 girls are low to be significant, hence we make use of left tailed test. Positive signs = 52 Negative signs = 239 Number of ties = 0 Now, the Test Statistic is the less frequent sign i.e., positive sign = 52 Therefore, x = 52 is the required value of test statistic. Hence for sign test the required sample size used is 291 i.e., n = 52 + 239 = 291 which is greater than 25 (n 25).

Step 3 of 3

Chapter 13.2, Problem 13BSC is Solved
Textbook: Elementary Statistics
Edition: 12
Author: Mario F. Triola
ISBN: 9780321836960

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