To determine who has the exam on Monday, let's consider the given conditions and solve the problem step-by-step.
- We know that the days of the week are: Monday, Tuesday, Wednesday, Thursday, Friday, Saturday, and Sunday.
- It is given that M has an exam on Wednesday. Hence, we place M on Wednesday.
- K has an exam immediately before M, which places K on Tuesday.
- Only two people have exams between P and R:
- To satisfy this condition, P and R could be on: (1) Monday and Thursday, (2) Tuesday and Friday, (3) Wednesday and Saturday, or (4) Thursday and Sunday.
- R's exam is neither on Sunday nor on Monday. Thus, R cannot be on Monday, eliminating the possibility where P is on Thursday. This leaves us with the only possible arrangement for P and R as P on Monday and R on Thursday.
- N has an exam immediately after S:
- J has an exam immediately before S. This sequence must be placed in the remaining days (Friday, Saturday, Sunday).
- Placing J, S, and N:
- If S were on Friday, then N would be on Saturday, and J would need to be on Thursday which is occupied by R.
- If S were on Saturday, then N would be on Sunday, and J would be on Friday. This fulfills both conditions: N after S, and J before S.
- Thus, the final arrangement is:
- Monday: P
- Tuesday: K
- Wednesday: M
- Thursday: R
- Friday: J
- Saturday: S
- Sunday: N
Therefore, the person who has the exam on Monday is P.
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