This problem requires determining the order of exams for seven people (K, L, U, G, A, B, W) throughout a week (Monday to Sunday) based on several given conditions.
We represent the week as follows:
From the problem statement:
Current Schedule:
Analyze the conditions related to adjacent days:
Updated Schedule:
Consider the condition: "Only three people have exams between B and L."
Updated Schedule:
The complete exam schedule is:
| Day | Person |
|---|---|
| Monday | B |
| Tuesday | K |
| Wednesday | W |
| Thursday | A |
| Friday | L |
| Saturday | G |
| Sunday | U |
The question asks: "How many people have exams before A?"
Each of P, Q, R, S, T, U and V has an exam on a different day of a week starting from Monday and ending on Sunday of the same week. V has an exam on Tuesday. Exactly 2 people have an exam between V and P. S has an exam immediately before T, and Q has an exam immediately after R. Only 1 person has an exam between T and R
How many people have an exam before S?
Each of P, Q, R, S, T, U and V has an exam on a different day of a week starting from Monday and ending on Sunday of the same week. Only five people have exams between T and Q. U has an exam on Thursday. S has an exam immediately after Q. R has an exam immediately after P. How many people have exams between V and T?
P, Q, R, S, T, U and V have an exam on different days of the week starting on Monday and ending on Sunday. Q has an exam on Wednesday. Exactly 4 people have an exam between T and U, neither of whom has an exam on Monday. R has an exam immediately before S and V has an exam immediately after S. P has an exam immediately before T.
How many people have an exam between P and R?