CEE Kerala will release the KEAM 2025 exam pattern along with the official information brochure. Students seeking admission to engineering colleges in the state of Kerala will need to appear for two papers, which are part of the KEAM exam. Paper 1 will have questions from Physics and Chemistry, while Paper 2 will contain questions from Maths. KEAM exam pattern 2025 provides insights into the number and type of questions asked in exam sections, paper format, marking scheme, duration of the exam, and other key aspects related to KEAM 2025.
The KEAM 2025 exam will be conducted offline for a total of 480 marks per paper. The exam's duration is 2 hours and 30 minutes and will include multiple choice questions (MCQ). However, the authority has not announced the KEAM 2025 Exam Dates. It is anticipated that the exam will take place by 2nd week of May 2025.
KEAM Exam Pattern Highlights
Here is a table with details about the KEAM exam pattern 2025.
|
Particulars |
Details |
|
Exam mode |
Pen and paper-based. |
|
Exam medium |
English |
|
No. of paper |
|
|
Total no. of questions |
|
|
Question type |
Multiple Choice Questions |
|
No. of options per question |
5 |
|
Exam duration |
2 hours 30 mins for each paper |
|
Total marks |
For Pharmacy: 480 marks For Engineering: 480 marks |
|
Marking scheme |
For the right answer, +4 will be given For the wrong answer, -1 will be deducted |
Students should be aware of some important points regarding the KEAM 2025 exam pattern.
- All the questions are in MCQs (multiple-choice questions), and students need to mark their answers on the OMR sheet.
- If a student marks more than one answer for a question, even if one answer is correct, they will receive zero (0) marks, and one mark will be deducted.
- KEAM 2025 Paper 1 and Paper 2 will be held on two different days in a single slot.
KEAM Subject-Wise Distribution
The exam pattern indicates that KEAM question papers will have multiple-choice questions (MCQ). Each question will have five suggested answers, but only one of them will be correct. All the questions will be from the KEAM syllabus, covering Physics, Chemistry, Mathematics, and Biology.
Scholars will receive 4 marks for every correct answer in the Engineering and Medical Entrance Exam. For each improper answer, 1 mark will be deducted from their total score.
|
Paper |
Subject |
Total no. of questions |
Marks per question |
Total marks |
Total time |
|
Paper 1 |
Chemistry, Physics |
120 |
4 |
480 |
2 hours 30 mins |
|
Paper 2 |
Maths |
120 |
4 |
480 |
2 hours 30 mins |
KEAM Marking Scheme
To grasp the KEAM paper pattern, it's essential to learn about the marking scheme in the exam. The marking scheme in KEAM is like the one used in JEE Main.
- Students will receive 4 marks for each right answer.
- Students will get 4 marks for correctly marking each answer.
- No marks will be subtracted for unattempted questions.
- If a student marks two answers for a single question on the OMR sheet, negative marking will be applied, regardless of whether either of the answers is correct or not.
KEAM 2025 Syllabus
The KEAM syllabus 2025 is available for three subjects – Physics, Chemistry, and Maths. The entrance exam comprises two papers, Paper 1 and Paper 2. KEAM is conducted offline for both papers. The KEAM 2025 syllabus PDF includes topics and sub-topics that will be tested in the KEAM exam. To prepare effectively for KEAM, it is essential to study the KEAM syllabus and understand the exam pattern. Aspirants should focus on the topics mentioned in the KEAM 2025 syllabus and avoid studying any extra topics. Students can also use KEAM question papers and focus on important topics to perform well in the exam and achieve better scores.
KEAM 2025 Syllabus – Detailed
Before you begin preparing, make sure to review the subjects and syllabus for KEAM 2025 thoroughly. That will assist you in getting ready for KEAM 2025. The KEAM syllabus PDF 2025 is derived from the class 12 qualifying exam syllabus.
Chemistry
|
Liquid state (intermolecular forces, properties) |
Oxidation and reduction concepts |
Electrolytic and galvanic cells (electrochemistry) |
|
Chemical bonding (ionic, covalent, metallic) |
Atomic structure (models, subatomic particles, electronic configuration) |
Equilibrium concepts (Le Chatelier's principle) |
|
Laws of Chemical Combination |
Methods of refining metals |
Transition elements (general characteristics) |
|
Environmental pollution and its control |
Periodic table (organization, trends) |
Adsorption and its applications |
|
Importance of chemistry in various fields (medicines, polymers, etc.) |
Reactions of alkanes, alkenes, alkynes, and aromatic hydrocarbons |
Properties and reactions of s-block elements (alkali and alkaline earth metals) |
|
Gaseous state (kinetic theory, ideal gas laws) |
Classification and nomenclature of hydrocarbons |
Solid state (crystal structures, types of solids) |
|
The first law of thermodynamics (energy changes) |
Colloids (preparation, properties, applications) |
The second law of thermodynamics (entropy) |
|
Coordination compounds and organometallics |
Biomolecules (carbohydrates, proteins, lipids, nucleic acids) |
Balancing redox reactions |
|
Chemical kinetics (collision theory, rate laws) |
Extraction of metals from ores |
Purification and characterization of organic compounds |
|
Properties and reactions of p-block elements (general trends, groups 13-17) |
Alloys and their properties |
Isomerism (structural and stereoisomerism) |
Physics
|
Accuracy and precision |
Significant figures |
Dimensional analysis |
|
Units and measurements (SI units, fundamental and derived units) |
Uniform and non-uniform motion |
Relative velocity |
|
Projectile motion |
Uniform circular motion |
Equilibrium of forces |
|
Friction (static and kinetic) |
Rolling friction |
Kinetic and potential energy |
|
Conservation of energy |
Collisions |
Linear momentum and conservation of linear momentum |
|
Moment of inertia and rotational motion |
Angular momentum and conservation of angular momentum |
Acceleration due to gravity |
|
Kepler's laws of planetary motion |
Hooke's law |
Pressure in liquids |
|
Archimedes' principle |
Viscosity |
Temperature and heat |
|
Calorimetry |
Gas laws |
The first law of thermodynamics |
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Work, heat, and internal energy |
Second law of thermodynamics |
Heat engines and refrigerators |
|
Energy in SHM |
Resonance |
Wave properties (frequency, wavelength, amplitude, speed) |
|
Superposition and interference |
Doppler effect |
Coulomb's law |
|
Electric field |
Electric potential |
Capacitance |
|
Gauss's law |
Ohm's law |
Resistors in series and parallel |
|
Kirchhoff's laws |
Electromagnetism |
Magnetic force |
|
Electromagnets |
Moving coil galvanometer |
Earth's magnetism |
|
Lenz's law |
AC generators and motors |
Transformers |
|
Properties of electromagnetic waves |
Reflection and refraction |
Interference and diffraction |
|
Wave optics (interference, diffraction) |
Lasers |
Band theory of solids |
|
Semiconductors and conductors |
PN junction diodes and transistors |
Modulation and demodulation |
|
Communication systems |
|
|
Maths
|
Cartesian product |
Basic concepts of sets (union, intersection, difference, etc.) |
Arithmetic progression (AP) and geometric progression (GP) |
|
Modulus and argument |
Permutations and combinations (formulae, applications) |
Venn diagrams |
|
Linear equations in two variables |
Series (convergence, divergence, tests for convergence, etc.) |
Solving systems of linear equations by matrices and determinants |
|
Arithmetic mean (AM), harmonic mean (HM), and geometric mean (GM) |
Operations on matrices (addition, subtraction, multiplication, transpose, inverse, etc.) |
Binomial theorem and its applications |
|
Continuity of functions |
Graphical representation of linear inequalities |
Types of functions, Definition, and properties of complex numbers |
|
Relations and functions |
Principle of mathematical induction, |
Properties of determinants |
|
Mathematical proof techniques |
Solution of linear inequalities in one & two variables |
Limits of functions (one-sided limits, infinite limits, indeterminate forms, etc.) |
|
Applications of complex numbers, |
Differentiation, application of Differentiation |
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