46,000 applicants apply to a top-tier university in a given year. The university has only 2,000 seats for the incoming freshman class. The university’s statistical model based on historical measures implies that 40 students will enroll in a typical year out of 100 students admitted to the university.
How many students does this university need to accept so that beds and classrooms are filled at full capacity?
What is the admit rate of this university?
The same university wants to move up in the college rankings. One tactic the university could utilize is to increase selectivity and enrollment. So, the university rolled out a binding early decision (ED) round in addition to its regular decision rounds for the next admission cycle. That year, the university received 5000 ED applications and admitted 1000 students. In the regular decision rounds, the university received 41,000 applications. The class size for the incoming freshman did not change, staying constant at 2,000. The yield rate for the regular decision was expected to be 25%.
What was the overall rate of admission and yield for that year?
Did the university improve its yield and admission rates compared to those in the previous year?
