MHT CET 97 Percentile vs Expected Rank 2025: The Maharashtra State CET Cell is expected to release the result and marks vs rank list in the first week of June 2025. Before it is released officially, candidates can gain insight into the percentile and their expected rank. Candidates assuming their percentile to be around 97 can secure admission chances to reputed engineering colleges. As per previous year marks vs percentile analysis, a percentile of 97 can be equated to approximately 150+ marks in the entrance.
The engineering colleges will grant admission based on rank, hence, it is essential for students to get a fair idea regarding the percentile and its respective rank. We have provided MHT CET 97 percentile vs expected rank to help aspirants understand which colleges they can target.
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- MHT CET Counselling Expected Date 2025: Last 3 Year Trends
Expected Rank for 97 Percentile in MHT CET 2025(PCM Group)
We have estimated a rank for a MHT CET 97 percentile in the table below. Students who have predicted a raw score on the entrance can check the percentile and rank they can expect based on their performance.
Percentile |
Expected Marks |
Expected Ranks |
97.9 |
144+ |
≤ 4,200 |
97.8 |
143+ |
≤4,400 |
97.7 |
142+ |
≤ 4,600 |
97.6 |
141+ |
≤ 4,800 |
97.5 |
140 |
≤ 5,000 |
97.4 |
139+ |
≤ 5,200 |
97.3 |
138+ |
≤ 5,400 |
97.2 |
137+ |
≤ 5,600 |
97.1 |
136+ |
≤ 5,800 |
97 |
135+ |
≤ 6,000 |
Percentile Calculation in MHT CET 2025
The State CET Cell will release the result in the form of a percentile. The percentile is derived from the raw score after adopting the normalisation method. Candidates who have already analysed a probable score from the answer keys can use the following formula to calculate their expected percentile:
MHT CET Percentile Score = 100*(No. Of candidates in the exam with normalised marks≤ the candidate)/Total number of candidates in the exam
The afore-mentioned MHT CET 97 percentile vs expected rank might vary after teh result is declared. So, we suggest that students not make any decisions based on the percentile and rank analysis.
Percentile vs Expected Rank
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