physician believes that certain types of doctors are more cost-effective than others. To
investigate this, the president obtained independent random samples of 20 HMO
physicians from each of 4 primary specialties – General Practice (GP), Internal
Medicine (IM), Pediatrics (PED), and Family Physicians (FP) – and recorded the total
charges per member per month for each. A second variable which the president believes
influences total charges per member per month is whether the doctor is a foreign or
USA medical school graduate. To investigate this, the president also collected data on
20 foreign medical school graduates in each of the 4 primary specialty types described
above. Altogether, information on charges for 40 doctors (20 foreign and 20 USA
medical school graduates) was obtained for each of the 4 specialties. Which of the
following tests will be the most appropriate to find out if the primary specialty and the
origin of medical school degree interact to affect the charges?
A) Tukey-Kramer multiple comparisons procedure for one-way ANOVA
B) One-way ANOVA F test for differences among more than two means
C) One-way ANOVA F test for interaction effect
D) Two-way ANOVA F test for interaction effect
TABLE 9-9
The president of a university claimed that the entering class this year appeared to be
larger than the entering class from previous years but their mean SAT score is lower
than previous years. He took a sample of 20 of this year’s entering students and found
that their mean SAT score is 1,501 with a standard deviation of 53. The university’s
record indicates that the mean SAT score for entering students from previous years is
1,520. He wants to find out if his claim is supported by the evidence at a 5% level of
significance.
Referring to Table 9-9, the parameter the president is interested in is
A) the mean number of entering students to his university this year.
B) the mean number of entering students to all U.S. universities this year.
C) the mean SAT score of the entering students to his university this year.
D) the mean SAT score of the entering students to all U.S. universities this year.