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Expected Rank for 250 to 300 Marks in NEET PG 2024 (Image Credit: Pexels)
Expected Rank for 250 to 300 Marks in NEET PG 2024
: Candidates who are likely to get a score between 250 to 300 marks in NEET PG 2024, can check out the rank for the same here. Keep in mind that the rank provided here is just a prediction based on the previous year’s analysis, the exact rank which will be released along with the result might differ due to factors such as the overall performance of the students, performance of the toppers, paper’s difficulty level and others. According to our analysis, the rank might be between
1,46,000 to 1,50,000 for 250 marks,
and
1,13,000 to 1,16,000 for 300 marks
respectively.
Latest:
NEET PG Question Paper 2024 LIVE Updates: Memory-based recall questions with answer key |
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Expected Rank for 250 to 300 Marks in NEET PG 2024
The expected rank for 250 to 300 marks in NEET PG 2024 is shown in the table below:
Marks | Expected Rank Range |
|---|---|
300 marks | 1,13,000 to 1,16,000 ranks |
295 marks | 1,16,000 to 1,19,000 ranks |
290 marks | 1,19,000 to 1,22,000 ranks |
285 marks | 1,22,000 to 1,26,000 ranks |
280 marks | 1,26,000 to 1,29,000 ranks |
275 marks | 1,29,000 to 1,32,000 ranks |
270 marks | 1,32,000 to 1,36,000 ranks |
265 marks | 1,36,000 to 1,39,000 ranks |
260 marks | 1,39,000 to 1,43,000 ranks |
255 marks | 1,43,000 to 1,46,000 ranks |
250 marks | 1,46,000 to 1,50,000 ranks |
In case there is a tie in the score between two or more candidates, the following tie-breaker criteria will be implemented in the given order for rank positioning:
The candidate with less wrong responses will be placed in the higher rank
Those who get more marks in Part C will be considered for second-rank
Those who provide less wrong answers in Part C will be given the third-rank
The fourth rank will be allotted to the candidate with more marks in Part B
The fifth will be the candidate who provides less wrong answers in Part B
Sixth will be the candidate with more marks in Part A
Seventh will be the candidate with less wrong answers in Part A
- Eighth will be the older candidate.
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