A local university reports that 3% of their students take their general education courses
on a pass/fail basis. Assume that fifty students are registered for a general education
course.
a. Define the random variable in words for this experiment.
b. What is the expected number of students who have registered on a pass/fail basis?
c. What is the probability that exactly five are registered on a pass/fail basis?
d. What is the probability that more than three are registered on a pass/fail basis?
e. What is the probability that less than four are registered on a pass/fail basis?
The length of time patients must wait to see a doctor in a local clinic is uniformly
distributed between 15 minutes and 2 1/2 hours.
a. Define the random variable in words.
b. What is the probability of a patient waiting exactly 50 minutes?