If there is no seasonal effect on human births, one would expect equal numbers of children to be born in each season (winter, spring, summer, and fall). A student takes a census of her statistics class and finds that of the 120 students in the class, 26 were born in winter, 37 in spring, 31 in summer, and 26 in fall. She wonders if the excess in the spring is an indication that births are not uniform throughout the year. Complete parts a) through c) below. A. What is the expected number of births in each season if there is no "seasonal effect" on births? B. Compute the chi squared-statistic. C. How many degrees of freedom does the chi squared-statistic have?
If there is no seasonal effect on human births, one would expect equal numbers of children to be born in each season (winter, spring, summer, and fall). A student takes a census of her statistics class and finds that of the 120 students in the class, 26 were born in winter, 37 in spring, 31 in summer, and 26 in fall. She wonders if the excess in the spring is an indication that births are not uniform throughout the year. Complete parts a) through c) below.
A. What is the expected number of births in each season if there is no "seasonal effect" on births?
B. Compute the chi squared-statistic.
C. How many degrees of freedom does the chi squared-statistic have?
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