COMEDK Math Syllabus 2020
The COMEDK syllabus holds significant importance as a crucial reference tool for candidates preparing to take the entrance exam. To access comprehensive study materials, join School Connect Online by clicking here and register now.
The Consortium of Medical Engineering and Dental Colleges of Karnataka (COMEDK) prescribes the syllabus for the entrance exam. For COMEDK 2020, the syllabus primarily draws from the 1st and 2nd PUC (Pre-University Course) or equivalent 11th and 12th standard syllabi.
It encompasses a comprehensive collection of topics and concepts crucial for the final Math examination. The syllabus provides a detailed outline, ensuring candidates are well-prepared for the exam.
Key Highlights of COMEDK Syllabus 2020
When candidates review the syllabus, they gain a comprehensive understanding of the entire course structure, its scope, and the requirements involved.
Furthermore, the syllabus contains a wealth of information related to the exams, including the exam pattern, weightage of marks, question types, as well as details about review sessions, assignments, and other pertinent information.
By providing learners with vital information, the syllabus enables them to anticipate exam questions and obtain the necessary logistical details.
The syllabus acts as a guiding document, ensuring candidates have a clear understanding of the subject material, thereby helping to eliminate any confusion.
The COMEDK syllabus is released for three subjects: Mathematics, Physics, and Chemistry.
Candidates should familiarize themselves thoroughly with the exam syllabus to enhance their preparedness for the entrance exam.
Math COMEDK UGET Syllabus 2020
| Units | Chapter Names |
| Differential Equations | Differential Equations, Ordinary Differential Equation – Their Order and Degree Formation of Differential Equations Solution of Differential Equations by the Method of Separation of Variables. Solution of Homogeneous and Linear Differential Equations and those of type d2y = f(x) dx2. |
| Differential Calculus | Polynomials, Rational, Trigonometric, Logarithmic and Exponential Functions Inverse Functions Graphs of Simple Functions Limits Continuity: Differentiation of the Sum, Difference, Product and Quotient of Two Functions Differentiation of Trigonometric, Inverse Trigonometric, Logarithmic, Exponential, Composite and Implicit Functions, Derivatives of Order Up to Two. Applications of Derivatives: Rate of Change of Quantities, Monotonic Increasing and Decreasing Functions, Maxims and Minimum Functions of One Variable, Tangents and Normals, Rolle’s and Lagrange’s Mean Value Theorems. |
| Vector Algebra | Vectors and Scalars Addition of Vectors Components of a Vector in Two Dimensions and Three Dimensional Space Scalar and Vector Products Scalar and Vector Triple Product Application of Vectors to Plane Geometry |
| Matrices and Determinants | Determinants and Matrices of Order Two and Three Properties of Determinants Evaluation of Determinants Area of Triangles Using Determinants Addition and Multiplication of Matrices Adjoint and Inverse of Matrix Test of Consistency and Solution of Similar Linear Equations using Determinants and Matrices. |
| Circles | Standard Form of Equation of a Circle General Form of Equation of a Circle, its radius and centre Equation of a Circle when the Endpoints of a Diameter are Given. Points of Intersection of a Line and a Circle with the Centre at the Origin and Conditions for a Line to be Tangent to the Circle Equation of the Tangent Equation of a Family of Circles through the Intersection of Two Circles Condition for Two Intersecting Circles to be Orthogonal. |
| Three Dimensional Geometry | Coordinates of a Point in Space Distance Between Two Points Section Formula Direction Ratios and Direction Cosines Angle between Two Intersecting Lines Skew Lines – The Shortest Distance between them and its Equation. Equations of a Line and a Plane in Different Forms: Intersection of a Line and a Plane, Coplanar Lines, Equation of a Sphere, It’s Centre and Radius. Diameter form of the Equation of a Sphere. |
| Probability | Probability of an Event: This refers to the likelihood of an event occurring and is usually expressed as a number between 0 and 1, where 0 represents impossibility and 1 represents certainty. Addition and Multiplication Theorems of Probability and their Application: These theorems are fundamental principles in probability theory. The addition theorem states that the probability of the union of two mutually exclusive events is the sum of their individual probabilities. The multiplication theorem states that the probability of the intersection of two independent events is the product of their individual probabilities. These theorems find application in various probability calculations and problem-solving. Conditional Probability: Conditional probability is the probability of an event occurring given that another event has already occurred. It is denoted by P(A|B) and is calculated by dividing the joint probability of events A and B by the probability of event B. Bayes’ Theorem: Bayes’ theorem is a fundamental concept in probability theory that allows us to update the probability of an event based on new evidence or information. It involves calculating the conditional probability of an event given prior knowledge or assumptions. Probability Distribution of a Random Variate: A probability distribution describes the likelihood of each possible outcome of a random variable. It provides a systematic way to assign probabilities to different values that a random variable can take. The distribution can be discrete or continuous, depending on the nature of the random variable. Binomial and Poisson Distributions and their Properties: The binomial distribution is a probability distribution that models the number of successes in a fixed number of independent Bernoulli trials. It is characterized by parameters such as the number of trials and the probability of success in each trial. |
COMEDK 2020 Exam Pattern
| Course Targeted By Candidates | No. Of Question Papers | Type Of Question Papers | No. Of Questions (Subject-wise) | Time Duration | No. Of Questions (Paper-wise) |
| Engineering courses | 1 | Single Paper: Physics, Chemistry & Maths | 60 questions each | 3 hours | 180 |
| Medical or Dental courses | 2 | Paper 1: Physics & Chemistry | 60 questions each | 2 hours | 120 |
| Paper 2: Biology & English | 60 questions in Biology & 30 questions in English | 1 hour 30 minutes | 90 | ||
| Both streams | 2 | Paper 1: Physics, Chemistry & Maths | 60 questions each | 3 hours | 180 |
| Paper 2: Biology & English | 60 questions in Biology & 30 questions in English | 1 hour 30 minutes | 90 |
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Marking Scheme
| For each correct answer | +1 marks |
| For each incorrect answer | 0 marks |
| For each unanswered question | 0 marks |
| For more than one answers | 0 marks |
Frequently asked questions on COMEDK syllabus
Which subject is the toughest?
According to the feedback from exam candidates and thorough analysis, Physics is widely regarded as the most challenging subject.
In what medium will the examination be conducted?
Based on the most recent paper pattern, the examination will be exclusively conducted in the English medium.
How is the COMEDK syllabus prepared?
The syllabus for Physics, Chemistry, and Mathematics in COMEDK is primarily derived from the syllabus of 11th and 12th standard or 2nd PUC (Pre-University Course).
What is the mode of the COMEDK exam?
The exam is conducted in a computer-based test (CBT) mode, where candidates take the test online.
Get the full details of COMEDK from the following table :
| COMEDK Application Form 2020 |
| COMEDK Syllabus 2020 |
| COMEDK Math syllabus |
| COMEDK Physics Syllabus |
| COMEDK Chemistry Syllabus |
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| KVPY | Kishore Vaigyanik Protsahan Yojana |
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