To solve the problem, we need to determine A's rank in the entire class based on the given information about her and B's ranking among the girls and boys separately.
Step 1: Determine Total Number of Girls
A ranks 10th from both the top and the bottom among the girls, which implies that:
Step 2: Determine Total Number of Boys
B's ranking among the boys is given as 6th from the top and 16th from the bottom. Therefore:
Step 3: Calculate Total Number of Students in the Class
Adding the number of girls and boys together gives us:
Step 4: Determine A and B's Positions in the Entire Class
Step 5: A is Ahead of B in the Merit Order
A is immediately ahead of B, meaning A takes the 25th position in the overall order of 40 students.
Conclusion: Find A's Rank from the Top and Bottom
Therefore, A's rank in the entire class is 15th from the top and 26th from the bottom.
| Drugs added | No. of colonies | Drugs added | No. of colonies |
|---|---|---|---|
| A | 1156 | CD | 786 |
| B | 1148 | ABC | 30 |
| C | 1161 | ABD | 42 |
| D | 1139 | ACD | 630 |
| AB | 46 | BCD | 36 |
| AC | 640 | ABCD | 30 |
| AD | 942 | ||
| BC | 51 |
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. Q has an exam on Thursday and U has an exam on Saturday. T has an exam immediately before S. P has an exam on one of the days after V. R has an exam immediately after S. How many people have exams between R and P?