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The CUET UG (Common University Entrance Test) is the most significant undergraduate exam conducted at the national level. CUET UG exam also includes BBA, the Bachelor of Business Administration. Every year, the number of students who want to take BBA is increasing. With this competition, students want to know what percentile is required to obtain admission. This is one of the common questions for students as “How much percentile is 180 marks in CUET BBA?”. To know the answer to this, candidates need to understand the CUET scoring and the percentile calculation.
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The National Testing Agency conducts the CUET UG examination for BBA admission into central, state and private universities or colleges. The CUET test score is calculated for the following parameters.
The percentile is calculated using a formula for the candidates of BBA. This method is called the equipercentile method. The score of percentile is different from percentage. In this method, the percentile of each candidate is calculated using the raw marks of other candidates in the same session. These percentiles are equated and then converted into normal marks on a common scale for the understanding of marks by the students. The percentile score is calculated as below:
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Percentile score = | Number of candidates who scored equal to or less than the candidate | 100 |
Total number of candidates in that exam section |
The normalisation marks are calculated on a common scale using the equipercentile method that involves four steps as follows.
Candidates should note that every year the percentile score changes based on factors such as exam difficulty levels, the total number of students taking the exam, the normalisation method, and also the trends of the previous years. Based on the calculation, the score of 180 is considered a moderate to good score.
Also considering the previous year trends, the score of 180 marks in terms of percentile is in a range of 75 to 85. For admission into the top BBA colleges in India, the cutoff score is considered by the colleges or universities using the normalisation method.
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