The chi-square statistic is computed as the sum of (Observed - Expected)^2/Expected over all 4 cells:
(137-125.2)^2/125.2 + (240-224.4)^2/224.4 + (2-10)^2/10 + (21-40.4)^2/40.4
Samantha H.
asked 12/09/20The marital status distribution of the U.S. male population, age 15 and older, is as shown below.
Marital Status Percent
| never married | 31.3 |
| married | 56.1 |
| widowed | 2.5 |
| divorced/separated | 10.1 |
Suppose that a random sample of 400 U.S. young adult males, 18 to 24 years old, yielded the following frequency distribution. We are interested in whether this age group of males fits the distribution of the U.S. adult population at the 5% level. Calculate the frequency one would expect when surveying 400 people. Fill in the table below, rounding to two decimal places.
Marital status Frequency Expected Frequency
| never married | 137 125.2 |
| married | 240 224.4 |
| widowed | 2 10 |
| divorced/separated | 21 40.4 |
What is the test statistic? (Round answer to two decimal places.)
The chi-square statistic is computed as the sum of (Observed - Expected)^2/Expected over all 4 cells:
(137-125.2)^2/125.2 + (240-224.4)^2/224.4 + (2-10)^2/10 + (21-40.4)^2/40.4
Get a free answer to a quick problem.
Most questions answered within 4 hours.
Choose an expert and meet online. No packages or subscriptions, pay only for the time you need.