COMEDK 2025 Mathematics Most Important Topics and Questions
Based on the questions that appeared in the last few years from all chapters, COMEDK 2025 Mathematics Most Important Topics and Questions have been provided on the page below.
COMEDK 2025 Mathematics Most Important Topics and Questions: The COMEDK UGET 2025 exam is scheduled for May 10, 2025, in three shifts throughout the day. For the aspirants who are looking for study materials, or expected question paper, we have brought the COMEDK 2025 Mathematics Most Important Questions to practise. These lists of questions are curated by the experts after analysing the previous year’s pattern, model/sample papers and latest COMEDK UGET pattern and syllabus. By practising these questions, candidates can enhance their preparation and increase their chances of qualifying the exam.
Aspirants also must note that the exact question list below will not be repeated; the core concepts behind the most anticipated problems are expected to remain consistent, with only numerical values and problem structures being altered.
COMEDK 2025 Mathematics Most Important Topics
Aspirants can check the important topics for COMEDK Mathematics 2025 below.
| Differential Calculus | Circles |
| Matrices and Determinants | Vector Algebra |
| Differential Equations | Three Dimensional Geometry |
| Probability | Conditional Probability: Bayes Theorem |
| Inverse Functions | Polynomials, Rational, Trigonometric |
COMEDK 2025 Mathematics Most Important Questions
Based on the previous year’s trends, from each chapter, the COMEDK 2025 Mathematics Most Important Questions and Topics are provided in the following table:
Serial Number | Questions |
1. | The sum of four numbers in a geometric progression is 60, and the arithmetic mean of the first and the last number is 18. Then the numbers are |
2. | The number of four digit numbers strictly greater than 4321 formed using the digits 0, 1, 2, 3, 4, 5 with repetition of digit is |
3. | The total number of terms in the expansion of (x + y) 60 + (x - y) 60 is |
4. | Find the value of ‘b’ such that the scalar product of the vector î + ĵ + k̂ with the unit vector parallel to the sum of the vectors 2î + 4ĵ – 5k̂ and bî + 2ĵ + 3k̂ is unity |
5. | The mean of the numbers a, b, 8, 5, 10 is 6 and the variance is 6.80, then which of the following gives possible values of a & b |
6. | The maximum value of Z = 10x + 16y, subject to constraints x ≥ 0, y ≥ 0, x + y ≤ 12, 2x + y ≤ 20 is |
7. | The general solution of 2 cos 4x + sin 2 2x = 0 is 2 |
8. | The line joining two points A (2, 0), B (3, 1) is rotated about A in anticlockwise direction through an angle of 15°. If B goes to C in the new position, then the coordinates of C is |
9. | The equation of a circle passing through the origin is x² + y² - 6x + 2y = 0. The equation of one of its diameter is |
10. | In the parabola y² = 4ax the length of the latus rectum is 6 units and there is a chord passing through its vertex and the negative end of the latus rectum. Then the equation of the chord is |
11. | If the length of the major axis of an ellipse is 3 times the length of the minor axis, then its eccentricity is |
12. | Which of the following relations on the set of real numbers R is an equivalence relation? |
13. | Two finite sets have 'm' and 'n' number of elements respectively. The total number of subsets of the first set is 112 more than the total number of subsets of the second set. Then the values of m and n are respectively. |
14. | If (1 - 4i) 3 = a + ib then the value of a and b is 3 |
15. | The solution set for the inequality 13x - 5 < 15x + 4 < 7x + 12; x ∈ W is |
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