Only four people have exams after V. Only four people have exams before S. P has the exam after R but before V. T has the exam on some day after Q but not on Sunday.
How many people have exams between Q and U?
We need to arrange 7 people (P, Q, R, S, T, U, V) for exams on 7 different days, from Monday to Sunday.
Current Schedule Snapshot:
Monday: ?, Tuesday: ?, Wednesday: V, Thursday: ?, Friday: S, Saturday: ?, Sunday: ?
P after R but before V: The condition is \( R < P < V \). Since V is on Wednesday, R and P must take the earlier available slots. R must be on Monday and P on Tuesday to satisfy this order.
Updated Schedule: Monday: R, Tuesday: P, Wednesday: V, Thursday: ?, Friday: S, Saturday: ?, Sunday: ?
T after Q, not on Sunday: The remaining people are Q, T, and U. The available days are Thursday, Saturday, and Sunday.
Final Exam Order:
Q's exam is scheduled for Thursday.
U's exam is scheduled for Sunday.
The exams occurring between Thursday and Sunday are on Friday (S) and Saturday (T).
Counting these individuals, there are 2 people with exams scheduled between Q and U.
Each of J, K, L, M, N, O and P has an exam on a different day of a week starting from Monday and ending on Sunday of the same week. Only two people have exams before P. Only one person has an exam after L. Only three people have exams between P and J. Only one person has an exam between K and L. O has an exam immediately after M.
How many people have exams between M and N?