Students who want to enroll in Model Railroading II at the local university are required to obtain permission from the instructor and pay a laboratory fee.
The two requirements are fulfilled independently in either order and at different locations on campus. Enrollment is limited to twenty students; this limit is maintained by both the instructor, who will grant permission to only twenty students, and the financial office, which will allow only twenty students to pay the laboratory fee.
Suppose that this registration system has resulted in nineteen students having successfully registered for the course, but with the final space being claimed by 2 students-one who has only obtained permission from the instructor and another who has only paid the fee.
Which requirement for deadlock is removed by each of the following solutions to the problem:
a. Both students are allowed in the course.
b. The class size is reduced to 19, so neither of the two students is allowed to register for the course.
c. The competing students are both denied entry to the class and a third student is given the twentieth space.
d. It is decided that the only requirement for entry into the course is the payment of the fee. Thus the student who has paid the fee gets into the course, and entry is denied to the other student.