remainder failed the course. Dr. Johnson is a new professor teaching Basic Business
Statistics for the first time this semester. At the conclusion of the semester, of his 60
students, 10 had earned an A, 20 a B, 20 a C, 5 a D, and 5 received an F. Assume that
the class constitutes a random sample. Dr. Johnson wants to know if there is sufficient
evidence to conclude that the grade distribution of his class is different from the
historical grade distribution. Calculate the expected values for an A and for a D.
A test of mathematical ability is given to a random sample of 10 eighth-grade students
before and after they complete a semester-long basic mathematics course. The mean
score before the course was 119.60, and after the course the mean score was 130.80.
The standard deviation of the difference is 16.061. What do you conclude at α = .01?
Use confidence intervals to draw your conclusion.
In the past, of all the students enrolled in Basic Business Statistics, 10 percent earned an
A, 20 percent earned a B, 30 percent earned a C, 20 percent earned a D, and the
remainder failed the course. Dr. Johnson is a new professor teaching Basic Business