AMITY JEE - 2024

  Amity JEE stands for the Amity Joint Entrance Examination. It is an entrance exam conducted by Amity University for admission to various undergraduate engineering programs offered by the university. The exam assesses the candidates' knowledge in subjects like Physics, Chemistry, Mathematics, and Eng

  Intermediate graduates or equivalent examination from a recognized Board are eligible to appear in the exam. Candidates appearing for 12th Board can also eligible to apply for Amity JEE.

Syllabus for physics

Physics and Measurement

Vector Algebra

Kinematics of a Particle

Newton’s Law of Motion

Work, Energy and Power

Rotational Motion

Gravitation

Periodic Motion

Wave Motion

Properties of Solids and Liquids

Heat

Thermodynamics

Kinetic Theory of Gases

Electrostatics

Current Electricity

Magnetic Effect of Current

Magnetism

Terrestrial Magnetism

Electromagnetic Induction

Alternating Waves

Electromagnetic Waves

Ray Optics

Wave Optics

Dual Nature of Matter and Radiation

Atoms and Nuclei

Electronic Devices

Communication Systems

Experimental Skills

Syllabus for Chemistry

Some Basic Concepts in Chemistry

Redox Reactions

P-block Elements

Purification and Characterization of Organic Compounds

Atomic Structure

Hydrocarbons

Solid State

Solutions

Chemical Kinetics

Electrochemistry

Surface Chemistry

Organic Compounds containing Halogens (Alkyl and Aryl Halides)

Hydrogen

Co-ordination Compounds

Chemical Thermodynamics

Organic Compounds containing Oxygen

Basic Principles of Organic Chemistry

General Principles and Process of Isolation of Elements

States of Matter

D and F Block Elements

Chemical Bonding and Molecular Structure

Classification of Elements along with Periodicity in Properties

Chemical Equilibrium

S-block Elements: Group 1 and 2

Ionic Equilibrium

Organic Compounds containing Nitrogen

Biomolecules

Chemistry in Everyday Life

Syllabus for Mathematics

Quadratic Equation

Sequence Series

Complex Numbers

Binomial Theorem

Permutation and Combination

Matrix and Determinants

Straight Line

Circle

Parabola

Trigonometric Equations

Properties of Triangles

Functions

Limits and Continuity

Differentiation and Differentiability

Indefinite Integration

Definite Integration

Application of Derivatives

Maxima and Minima

Ellipse and Hyperbola

Inverse Trigonometric Function

Probabilities

Vectors

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