AEEE 2021 Syllabus (Available) – Check Section & Subject Wise Syllabus Here
Latest Applications Open 2021:
The AEEE is commonly known as Amrita Engineering Entrance Examination and it is conducted by the Amrita Vishwa Vidyapeeth University. It is the national level entrance examination. In many of the states, the campuses of Amrita University are available for candidates to provide them admission to complete the various B.Tech courses.
Amrita University is one of the best researches universities in India in which a large number of students may appear to get admission. It may provide various courses for candidates to make their future in their careers.
Amrita University is a private university. We are updating the candidates by providing complete information on AEEE in which includes Syllabus, Syllabus subtopics, exam pattern, etc.
AEEE Syllabus 2021
The Amrita Vishwa Vidyapeeth University is providing various courses for candidates and those who have participated in this examination, have to prepare the best for examination with the help of the syllabus.
There are 3 syllabi is provided for candidates, i.e. Physics, Chemistry, and Mathematics, etc.
Physics Syllabus
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Units and Dimensions
 Units for measurement,
 The system of units,
Amrita University
 Motion in the straight line
 Resolution of vectors,
 Scalar and vector products
 Uniform circular motion and its applications
 Projectile motion Newton’s Laws of motion
 Conservation of linear momentum and its applications
 Laws of friction
 Concept of work
 Energy and power
 Energykinetic and potential
 Conservation of energy
Solids and Fluids
Solids
 Elastic properties
 Hooke’s law
 Young’s modulus
 Bulk modulus
 Modulus of rigidity
Liquids
 Cohesion and adhesion
 Surface energy and surface tension
 Flow of fluids
 Bernoulli’s theorem and its applications
 Viscosity
 Stoke’s Law
 Terminal velocity
Heat and Thermodynamics
 Thermal expansion of solids
 Liquids and gasses and their specific heats
 The relationship between Cp and Cv for gasses
 First and second laws of thermodynamics
 Carnot cycle
 The efficiency of heat engines
 Transference of heat
 Thermal conductivity
 Black body radiations
 Kirchoff’s law
 Wein’s Law
 Electrostatics
Ray and Wave Optics Reflection and refraction of light at plane and curved surfaces
 Total internal reflection
 Optical fiber
 Deviation and dispersion of light by a prism
 Lens formula
 Magnification and resolving power
 Microscope and telescope
 Wave nature of light
 Interference
 Young’s double experiment
 Thin films
 Newton’s rings
 Diffraction
 Diffraction due to a single slit
 The diffraction grating
 Polarization and applications.
Modern Physics
 Dual nature of Radiation
 De Broglie relation
 Photoelectric effect
 Alpha particle scattering experiment
 Atomic masses
 The size of the nucleus
 Radioactivity
 Alpha, beta, and gamma particles/rays
 Radioactive decay law
 Halflife and mean life of radioactive nuclei
 Nuclear binding energy
 Massenergy relationship
 Nuclear fission and nuclear fusion.
Chemistry Syllabus
 Atomic and molecular masses
 Mole concept and molar mass
 Percentage composition
 Empirical and molecular formula
 Chemical reactions
 Stoichiometry and calculations based on stoichiometry.
Atomic Structure, Chemical Bonding, and Molecular Structure
 Bohr’s model
 De Broglie’s and Heisenberg’s principles
 Quantum mechanical model
 Orbital concept and filling up of electrons
 Bond formation and bond parameters
 Valence bond and molecular orbital theory
 VSEPR theory
 Hybridization involving s
Equilibrium and Thermodynamics
 Law of chemical equilibrium and Equilibrium Constant;
 Homogeneous and Heterogeneous equilibria
 LeChatelier’s principle
 Ionic equilibrium
 Acids
 Bases
 Salts and Buffers
 Solubility product
Electrochemistry, Kinetics and Surface Chemistry
 The specific, molar, and equivalent conductance of weak and strong electrolytes
 Kohlrausch law
 Electrochemical cal cells and Nernst equation
 Batteries
 Fuel cells and corrosion
 The rate of a reaction and the factors affecting the rate
 The rate constant, order, and molecularity
 Collision theory
 Physisorption and chemisorptions
 Colloids and emulsions
 Homogeneous and heterogeneous catalysis.
 SolidState and Solutions
 Hydrogen
 SBlock Elements
 PBlock Elements
 D, FBlock Elements
 Coordination Compounds
 Basic Organic Chemistry and Techniques
 Hydrocarbons, Haloalkanes, and Haloarenes
 Alcohols, Phenols, and Ethers
 Aldehydes, Ketones, Carboxylic Acids and Amines
 Polymers and Biomolecules
 Environmental Chemistry
 Chemistry in Everyday Life
Mathematics Syllabus
Complex numbers in the form a+ib and their representation in a plane. Argand diagram.
Algebra of complex numbers, Modulus and argument (or amplitude) of a complex number, square root of a complex number. Cube roots of unity, triangle inequality
Linear Inequalities
Linear Inequalities. Algebraic solutions of linear inequalities in one variable and their representation on the number line.
Permutation and Combinations
A fundamental principle of counting; Permutation as an arrangement and combination as selection, Meaning of P(n,r)and C(n,r).Simple applications.
Binomial Theorem
Binomial theorem for positive integral indices. Pascal’s triangle. General and middle terms in binomial expansions, simple applications.
Sequences and Series
Arithmetic, Geometric and Harmonic progressions. Insertion of Arithmetic, Geometric, and Harmonic means between two given numbers.
The relation between A.M., G.M. and H.M. Special series ∑n, ∑n 2, ∑n 3. ArithmeticGeometric Series, Exponential, and Logarithmic Series.
Matrices and Determinants
Determinants and matrices of order two and three, properties of determinants. Evaluation of determinants.
Addition and multiplication of matrices, adjoint, and the inverse of the matrix. A solution of simultaneous linear equations using determinants.
Quadratic Equations
Quadratic equations in real and complex number system and their solutions.
The relation between roots and coefficients, nature of roots, the formation of quadratic equations with given roots;
Relations and Functions
Definition of a relation. Domain, codomain, and range of a relation. Function as a special kind of relation and their domain, codomain, and range.
The realvalued function of a real variable. Constant, identity, polynomial, rational. Modulus, signum, and greatest integer functions. Sum. The difference, product, and quotient of functions.
Types of relations: reflexive, symmetric, transitive, and equivalence relations. One to one and onto functions. Composite functions, the inverse of a function.
Trigonometry
Trigonometrical identities and equations. Inverse trigonometric functions and their properties.
Properties of triangles, including centroid, incentre, circumcentre, and orthocentre, a solution of triangles. Heights and distances.
Measures of Central Tendency and Dispersion
Calculation of Mean, Median, and Mode of grouped and ungrouped data. Calculation of standard deviation, variance, and mean deviation for grouped and ungrouped data.
Probability
The probability of an event, addition and multiplication theorems of probability and their applications; Conditional probability; Bayes’ theorem, a Probability distribution of a random variate; Binomial and Poisson distributions and their properties.
Differential Calculus
Polynomials, rational, trigonometric, logarithmic, and exponential 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: Maxima and Minima of functions one variable, tangents and normals, Rolle’s and Langrage’s Mean Value Theorems.
Integral Calculus
Integral as an antiderivative. Fundamental integrals involving algebraic, trigonometric, exponential, and logarithmic functions. I
ntegration by substitution, by parts, and by partial fractions. Integration using trigonometric identities.
Integral as a limit of the sum. Properties of definite integrals. Evaluation of definite integral
Determining areas of the regions bounded by simple curves.
Differential Equations
Ordinary differential equations, their order, and degree. Formation of the differential equation. Solutions of differential equations by the method of separation of variables. Solution of homogeneous and linear differential equations, and those of typed 2 y/dx2 = f(x).
TwoDimensional Geometry
Review of the Cartesian system of rectangular coordinates in a plane, distance formula, area of a triangle, condition for the collinearity of three points, the slope of a line, parallel and perpendicular lines, intercepts of a line on the coordinate axes.
The Straight Line and Pair of Straight Lines
Various forms of equations of a line, intersection of lines, angles between two lines, conditions for concurrence of three lines, a distance of a point from a line. Equations of internal and external bisectors of angles between two lines, equation of family lines passing through the point of intersection of two lines, homogeneous equation of second degree in x andy, the angle between pair of lines through the origin, combined equation of the bisectors of the angles between a pair of lines, condition for the general seconddegree equation to represent a pair of lines, point of intersections and angles between two lines.
Circles and Family of Circles
The standard form of the equation of a circle, the general form of the equation of a circle, its radius and center, equation of a circle in the parametric form, equation of a circle when the endpoints of a diameter are given, points of intersection of a line and circle with the center at the origin and condition for a line to be tangent, equation of a family of circles through the intersection of two circles, condition for two intersecting circles to be orthogonal.
Conics Sections
Sections of cones, equations of conic sections (parabola, ellipse, and hyperbola) in standard forms, conditions for y = mx+c to be a tangent, and point(s) of tangency.
Vector Algebra
Vector and scalars, the addition of two vectors, components of a vector in two dimensions and threedimensional space, scalar and vector products, scalar and vector triple product. Application of vectors to plane geometry.
Three Dimensional Geometry
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 Sharda University  Admission Open all courses 2021. Apply Now
The distance between two points. Direction cosines of a line joining two points. Cartesian and vector equation of a line. Coplanar and skew lines. The shortest distance between two lines.
Cartesian and vector equation of a plane. The angle between (i) two lines (ii) two planes (iii) a line and a plane Distance of a point from a plane.
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