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?
Three
This problem involves determining the order of exams for seven people (J, K, L, M, N, O, P) across a week (Monday to Sunday) based on several given conditions.
We are given the following clues:
From the deduced schedule, we have:
The remaining days are Monday, Tuesday, and Friday. The remaining people are M, N, and O.
Since M and O must have their exams consecutively (M immediately followed by O), they must occupy Monday and Tuesday.
This leaves Friday for the last person, N.
The complete schedule is:
| Day | Person |
| Monday | M |
| Tuesday | O |
| Wednesday | P |
| Thursday | K |
| Friday | N |
| Saturday | L |
| Sunday | J |
We need to find the number of people who have exams between M and N.
The people with exams between Monday and Friday are:
Therefore, there are 3 people who have exams between M and N.
Each of C, D, E, F, S, T and U has an exam on a different day of a week starting from Monday and ending on Sunday of the same week. No one has an exam before D. Only three people have their exams between D and T. Only one person has the exam between T and S. C has the exam on Wednesday. E has the exam on one of the days after F but on one of the days before U. On which day of the week does E have the exam?