S has an exam on Friday. Only two people have exams between G and S. Only four people have exams between M and G. J has an exam immediately after T. R does not have an exam on Monday.
How many people have exams between R and O?
This problem requires deducing the exam schedule for seven people (G, J, M, O, R, S, T) over seven days (Monday to Sunday) using given clues.
Let's map the days: Mon, Tue, Wed, Thu, Fri, Sat, Sun.
Mon Tue Wed Thu S Sat Sun
Mon G Wed Thu S Sat Sun
G Tue Wed Thu S Sat Sun
Mon G Wed Thu Fri Sat M
This arrangement works: G (Tue) and M (Sun) have 4 days (Wed, Thu, Fri, Sat) between them.G Tue Wed Thu Fri M Sun
In this case, G (Mon) and M (Sat) have 4 days (Tue, Wed, Thu, Fri) between them. This also seems valid initially.Mon G T J Fri Sat M
The deduced schedule is:
Monday: O
Tuesday: G
Wednesday: T
Thursday: J
Friday: S
Saturday: R
Sunday: M
We need to find the number of people with exams between R (Saturday) and O (Monday).
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?