In: Statistics and Probability
Pamplona, Spain is the home of the festival of San Fermin – The Running of the Bulls. The town is in festival mode for a week and a half every year at the beginning of July. There is a running joke in the city, that Pamplona has a baby boom every April – 9 months after San Fermin. To test this claim, a resident takes a random sample of 200 birthdays from native residents and finds the following observed counts:
| 
 January  | 
 17  | 
 July  | 
 13  | 
|
| 
 February  | 
 19  | 
 August  | 
 16  | 
|
| 
 March  | 
 16  | 
 September  | 
 18  | 
|
| 
 April  | 
 24  | 
 October  | 
 16  | 
|
| 
 May  | 
 15  | 
 November  | 
 14  | 
|
| 
 June  | 
 16  | 
 December  | 
 16  | 
At the 0.05 level of significance, can it be concluded that births in Pamplona are not equally distributed throughout the 12 months of the year?
Hypotheses:
H0: Births in Pamplona _____ equally distributed throughout the year.
H1: Births in Pamplona _____ equally distributed throughout the year.
Enter the test statistic - round to 4 decimal places.
Enter the p-value - round to 4 decimal places.
Can it be concluded that births in Pamplona are not equally distributed throughout the 12 months of the year?