Navish ranked ${14}^{th}$ from the bottom and ${17}^{th}$ from the top in his class. How many students are there in his class?
The problem asks for the total number of students in a class based on one student's rank from the top and the bottom.
Navish's rank from the bottom is ${14}^{th}$, meaning there are 13 students below him.
Navish's rank from the top is ${17}^{th}$, meaning there are 16 students above him.
To find the total number of students, we add the number of students above Navish, the number of students below Navish, and Navish himself.
A common formula used for this type of ranking problem is:
$ Total \ Students = (Rank_{Top}) + (Rank_{Bottom}) - 1 $
The '-1' is subtracted because Navish is counted in both the top rank and the bottom rank.
Given:
Applying the formula:
$ Total \ Students = 17 + 14 - 1 $
$ Total \ Students = 31 - 1 $
$ Total \ Students = 30 $
Therefore, there are 30 students in the class.
In a row of people all facing north, Prince is 5th from the right end. Amit is 15th from the right end. Amit is exactly between Prince and Aditya. If Aditya is sixth from the left end of the line, how many people are there in the row?
In a row, Mansi is 29th from the left and 33rd from the right. How many students are there in the row?
A class has a total of 60 students. Student 'B' is at 41st rank in merit order from the bottom. What is the rank of student 'B' from the top?
A medical representative plans to visit each of six hospitals — A, B, C, D, E and F — exactly once during the course of one day. He is setting up his schedule for the day according to the following conditions:
i. He must visit A before B and E.
ii. He must visit B before D.
iii. The third hospital he visits must be C.
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