Use the three-read strategy to understand the following exercise from a statistics textbook, and then proceed to complete the exercise. A popular urban legend is that more babies than usual are born during certain phases of the lunar cycle, especially near the full moon. Suppose that a certain paper classified births according to the lunar cycle. Data for a sample of randomly selected births, consistent with summary quantities in the paper, are given in the accompanying table. Lunar Phase Number of Days Number of Births New Moon 24 7,670 Waxing Crescent 152 48,442 First Quarter 24 7,589 Waxing Gibbous 149 47,814 Full Moon 24 7,711 Waning Gibbous 150 47,595

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Use the three-read strategy to understand the following exercise from a statistics textbook, and then proceed to complete the exercise.
A popular urban legend is that more babies than usual are born during certain phases of the lunar cycle, especially near the full moon. Suppose that a certain paper classified births according to the lunar cycle. Data for a sample of randomly selected births, consistent with summary quantities in the paper, are given in the accompanying table.
Lunar Phase Number
of Days
Number
of Births
New Moon 24 7,670
Waxing Crescent 152 48,442
First Quarter 24 7,589
Waxing Gibbous 149 47,814
Full Moon 24 7,711
Waning Gibbous 150 47,595
Last Quarter 24 7,733
Waning Crescent 152 48,240
Calculate the value of the 
Χ2
 goodness-of-fit test statistic that could be used to determine if the distribution of number of births in each lunar phase is what would be expected based on the number of days in each phase. Use the value of the test statistic to test the relevant hypotheses using a 0.10 significance level.

 

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