Expected CUET PG Mathematics Topic-Wise Weightage 2024

Supreeta Roy

Updated On: February 06, 2024 02:00 PM

Since CUET PG 2024 will be conducted from March 11 to 28, 2024, find here the expected CUET PG Mathematics topic-wise weightage 2024. The weightage has been calculated based on the previous year’s analysis.
Expected CUET PG Mathematics Topic-Wise Weightage 2024 (Image Credit: Pexels)Expected CUET PG Mathematics Topic-Wise Weightage 2024 (Image Credit: Pexels)

Expected CUET PG Mathematics Topic-Wise Weightage 2024 : Candidates appearing for CUET PG 2024 Mathematics examination can check out topic-wise weightage here. The topic-wise weightage has been provided based on the previous year’s analysis. Candidates can cover the topics that have high weightage in the examination, and then cover the least important ones. This way they can cover important topics, and improve their chances of passing the examination with a good score. As per analysis, the most number of questions are likely to come from Reasoning Analysis and Ordinary Differential Equations.

Expected CUET PG Mathematics Topic-Wise Weightage 2024

Based on the data until 2022, the expected CUET PG Mathematics topic-wise weightage 2024 is displayed in the following table:

Topics

Expected Topic-Wise Weightage in 2024

Reasoning Analysis

15 marks

Ordinary Differential Equation

13 marks

Linear Algebra

10 marks

Group Theory

9 marks

Complex Analysis

9 marks

Linear Programming

9 marks

Integral Calculus

8 marks

Vector Calculus

8 marks

Around 15 questions from Reasoning Analysis and 13 from Ordinary Differential Equations are likely to come in the examination. Therefore, must prioritize this topic for study over the rest. The next, in terms of importance, is Linear Algebra. A total of 10 questions are likely to appear from here. Group Theory, Complex Analysis, and Linear Programming might have the same weightage, i.e., of 9 questions, one or two questions more or less can appear from these topics. The least important ones are Integral Calculus and Vector Calculus. Around 8 questions can appear from here. Although less important, candidates must not leave this topic for revision. If the trend changes, the number of questions can also spike from the stated.

According to the exam pattern, there is negative marking involved in the test. Candidates will get 4 marks for every right answer, however, 1 mark will be deducted for every wrong answer. Therefore, candidates must answer the questions whose answers they’re confident about, and then complete the rest of the paper. It is advised to leave the unsure questions to avoid marks deduction from the total.

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