AEEE Syllabus 2020 – Amrita Vishwa Vidyapeetham (Amrita University) is conducting the annual Engineering Entrance Examination for the academic session of 2020-21. Candidates, who are eligible and interested in appearing for the AEEE 2020 Examination, will have to register for the exam. However, candidates need to start preparing as per the syllabus. The first and foremost part of the AEEE 2020 Exam Preparation is the awareness of the AEEE Syllabus 2020. Thus, candidates are advised to start their preparation by focusing first on the AEEE Exam Syllabus 2020.
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In this article, read about the Syllabus of AEEE 2020, AEEE Exam Pattern 2020, recommended books and other important details.
AEEE Exam Pattern 2020
It can be beneficial for the candidate to be aware of the AEEE Exam Pattern 2020, besides the AEEE Syllabus 2020. It includes Exam Mode, Language, Exam Duration, and so on. The AEEE Syllabus 2020 Exam Pattern is as given below.
| Uttaranchal University Admission Open | Apply Now!! |
| Particulars | Details |
| Exam Mode | Both Online and Offline |
| Language | English |
| Exam Duration | 2 hours |
| Sections | Physics, Chemistry, and Mathematics |
| Nature of Questions | Objective Type |
| Answering Mode | Multiple Choice Questions |
| Total Questions |
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| Maximum Marks |
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AEEE Syllabus 2020
The syllabus of AEEE comprises of the various important topics of Physics, Chemistry, and Mathematics. In order to help the aspirants, AEEE Physics, Chemistry, and Maths syllabus is available in detail below.
AEEE Physics Syllabus
AEEE Syllabus 2020 for the Physics sections are as given below. Check the AEEE Syllabus 2020 here.
| Units | Topics |
| Unit 1: Units and dimensions | Units for measurement, the system of units, SI, fundamental and derived units, dimensional analysis. |
| Unit 2: Mechanics | Motion in one-dimension, uniform, and non-uniform motion, uniformly accelerated motion; Scalars and Vectors, resolution of Vectors, vector properties. Motion in a plane, projectile motion, Uniform circular motion. Newton’s laws of motion, conservation of linear momentum, Friction; Work-Energy theorem, kinetic energy, potential energy, conservation of energy; elastic collision in one and two dimensions. Center of mass of a system of particles, center of mass of a rigid body, rotational motion and torque, angular momentum and its conservation, moments of inertia for various geometries, parallel and perpendicular axes theorem. The universal law of gravitation, acceleration due to gravity, planetary motion, Kepler’s laws, Satellites, gravitational potential, and potential energy and escape velocity. |
| Unit 3: Solids and Fluids | Solids: Elastic properties, Hooke’s law, Young’s modulus, bulk modulus, rigidity modulus. Liquids: Cohesion and adhesion; surface energy and surface tension; the flow of fluids; Bernouli’s theorem and applications; viscosity, Stoke’s law, terminal velocity. |
| Unit 4: Oscillations and Waves | Oscillations: Oscillatory motion – periodic and non-periodic motion; simple harmonic motion (SHM), angular SHM, linear harmonic oscillator – both horizontal and vertical; combination of springs – series and parallel, simple pendulum; Expression of energy – potential energy, kinetic energy and total energy; Graphical representation of SHM; Types of oscillations – free, damped, maintained and forced oscillations and Resonance. Wave Motion: Properties of waves; Transverse and longitudinal waves; Superposition of waves, Progressive and Standing waves; Vibration of strings and air columns, beats, Doppler Effect. |
| Unit 5: Heat and Thermodynamics | Heat, work and temperature; Ideal gas laws; Specific heat capacity, Thermal expansion of solids, liquids and gases, Relationship between Cp and Cv for gases; Newton’s law of cooling, black body, Kirchoff’s law, Stafan’s law and Wein’s law, thermodynamic equilibrium, internal energy; zeroth, first and second law of thermodynamics, thermodynamic processes, Carnot cycle, efficiency of heat engines, refrigerator |
| Unit 6: Electrostatics, Current Electricity and Magnetostatics | Electric charges and Fields; Electrostatic potential and Capacitance; Current Electricity; Heating effects of current; Magnetic effects; Magnetostatistics. |
| Unit 7: Electromagnetic Induction and Electromagnetic Waves | Electromagnetic Induction; Alternating Current; Electromagnetic Waves. |
| Unit 8: Ray and Wave Optics | Ray Optics and optical instruments; Wave Optics. |
| Unit 9: Modern Physics | Dual nature of radiation and matter; Atoms; Nuclei; Semiconductor materials, devices, and simple circuits. |
AEEE Syllabus For Chemistry
AEEE Syllabus 2020 for the Chemistry sections are as given below. Candidates can check the AEEE Syllabus 2020 here.
| Units | Topics |
| UNIT 1 – Basic Chemical calculations | Density – mole concept – empirical and molecular formula – stoichiometry – volumetry, equivalent and molecular masses, percentage composition |
| UNIT 2 – Atomic structure & periodicity | Atomic models, sub-atomic particles, orbital shapes, Pauli’s exclusion, Hund’s rule, Aufbau principle, de-Broglie relation, Heisenberg’s uncertainty, electronic configuration and periodic properties |
| UNIT 3 – Chemical bonding | Ionic bonding, lattice energy – Born-haber cycle, covalent bond – Fajan’s Rule –VSEPR theory – – hybridization, valence bond and molecular orbital theory, coordinate, metallic and hydrogen bonding |
| UNIT 4 – S-block and hydrogen | Hydrogen, isotopes, liquid hydrogen as fuel, alkali metals, oxides and hydroxides, extraction and properties of lithium, sodium, and potassium. Group 2 elements and their properties |
| UNIT 5 – P-block elements | Boron – borax, boranes, diboranes, Carbon – allotropes, oxides, carbides, halides and sulphides of carbon group- silicon and silicates – silicones, Nitrogen – Fixation – compounds of nitrogen- Phosphorous – allotropes and compounds. Oxygen – oxides and peroxide. Sulphur – its compounds – inter-halogen compounds. |
| UNIT 6 – d and f block elements | d-block elements configuration and properties – transition elements, chromium, copper, zinc, silver, interstitial compounds and alloys, f – block elements and extraction, lanthanides and actinides |
| UNIT 7 – Solid state: | Solids – amorphous and crystalline, classification of crystalline – unit cell, Miller indices – packing efficiency, unit cell dimensions, crystal structure, ionic crystals, imperfections in solids, electric and magnetic properties |
| UNIT 8 – Coordination compounds | Terminology in coordination- isomerism, Werner, VBT, CFT theories – Bio-coordination compounds |
| UNIT 9 – Gaseous State & Surface chemistry | Gaseous state and gas laws, deviation- van der Waal’s constants – Joule-Thomson effect – liquefaction of gases, theory of catalysis, colloids and emulsions. |
| UNIT 10 – Colligative properties | Lowering of vapour pressure, Depression of freezing point, Elevation in boiling point, Osmotic pressure, abnormality – dissociation and association |
| UNIT 11 – Electrochemistry | Faraday’s laws – specific, equivalent and molar conductances, Kohlraush’s law and applications- electrode potentials – EMF, electrochemical and, galvanic cells, Nernst equation, batteries, fuel cells, corrosion and its prevention. |
| UNIT 12 –Thermodynamics | First and second law- internal energy, enthalpy, entropy, free energy changes– specific heats at constant pressure and constant volume – enthalpy of combustion, formation and neutralization, Kirchoff law – Hess’s law – bond energy |
| UNIT 13 – Chemical and Ionic Equilibria | Law of chemical equilibrium, homogenous and heterogeneous equilibrium, Le Chatlier’s principle, equilibrium constants, factors affecting- Ionic equilibrium, ionization of acids and bases, buffer solutions, pH -solubility of sparingly soluble salts |
| UNIT 14 – Chemical kinetics: | Order, molecularity, rate and rate constant – first and second order reactions – temperature dependence, factors influencing rate of reaction, integrated rate equation, collision theory of chemical reaction |
| UNIT 15 – Basic Organic chemistry | Classification, functional groups, nomenclature and isomerism, types of organic reactions, mechanism, purification, qualitative and quantitative analysis carbocation, carbanion and free radical, electron displacement in covalent bond. |
| UNIT 16 – Hydrocarbons & Polymers | IUPAC nomenclature, alkanes –alkynes – aromatic hydrocarbons- nomenclature, preparation, physical and chemical properties uses. Polymerization – types, molecular mass, biodegradable and commercial polymers. |
| UNIT 17 – Organic halogen compounds | Nature of C-X bond- preparation – properties and reactions of alkyl and aryl halides- polyhalogen compounds – substitution and elimination – mechanism- Grignard reagents. |
| UNIT 18 – Stereochemistry and Organic nitrogen compounds | Preparation – properties and uses of Aliphatic and aromatic nitro compounds –aliphatic and aromatic amines, nitriles, Diazonium salts. – 1°, 2°, and 3° amines – distinction – Optical activity. |
| UNIT 19 – Organic functional groups – hydroxyl, carbonyl compounds and ethers: | Nomenclature, preparation, properties and uses of alcohols, ethers, aldehydes, ketones, aliphatic carboxylic acids, benzoic acid – salicylic acid |
| UNIT 20 – Biomolecules and Environmental chemistry | Carbohydrates, proteins, amino acids – enzymes, vitamins and nucleic acids – lipids. Pollution.- air, water and soil – industrial waste, acid rain, greenhouse effect, global warming, Strategies to control pollution |
AEEE Mathematics Syllabus
The Mathematics sections are as given below. Candidates can check the AEEE Syllabus 2020 here.
| Units | Topics |
| Unit 1: Complex Numbers | 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 |
| Unit 2: Permutations And Combinations | Fundamental principle of counting; Permutation as an arrangement and combination as selection, simple applications. |
| Unit 3: Binomial Theorem | Binomial theorem for positive integral indices. 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. Relation between A.M., G.M. and H.M. Special series ∑n, ∑n2, ∑n3. Arithmetico-Geometric Series, Exponential and Logarithmic Series. |
| Unit 4: Matrices and Determinants | Determinants and matrices of order two and three, Properties of determinants. Evaluation of determinants. Addition and multiplication of matrices, adjoint and inverse of matrix. Solution of simultaneous linear equations using determinants |
| Unit 5: Quadratic Equations | Quadratic equations in real and complex number system and their solutions. Relation between roots and coefficients, Nature of roots, formation of quadratic equations with given roots |
| Unit 6: Trigonometry | Trigonometrical identities and equations. Inverse trigonometric functions and their properties. Properties of triangles, including centroid, incentre, circumcentre and orthocentre, solution of triangles. Heights and distances. |
| Unit 7: 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 |
| Unit 8: Probability | Probability of an event, addition and multiplication theorems of probability and their applications; Conditional probability; Bayes’ theorem, Probability distribution of a random variate; Binomial and Poisson distributions and their properties. |
| Unit 9: 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 upto two. Applications of derivatives: Maxima and Minima of functions one variable, tangents and normals, Rolle’s and Langrage’s Mean Value Theorems. |
| Unit 10: Integral Calculus | Integral as an anti-derivative. Fundamental integrals involving algebraic, trigonometric, exponential and logarithmic functions. Integration by substitution, by parts and by partial fractions. Integration using trigonometric identities. Integral as a limit of sum. Properties of definite integrals. Evaluation of definite integral; Determining areas of the regions bounded by simple curves. |
| Unit 11: Differential Equations | Ordinary differential equations, their order and degree. Formation of differential equation. Solutions of differential equations by the method of separation of variables. Solution of Homogeneous and linear differential equations of first order |
| Unit 12: Two-Dimensional Geometry | Review of Cartesian system of rectangular co-ordinates in a plane, distance formula, area of triangle, condition for the collinearity of three points, slope of a line, parallel and perpendicular lines, intercepts of a line on the coordinate axes. |
| Unit 13: 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, 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 and y, 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 second degree equation to represent a pair of lines, point of intersections and angles between two lines. |
| Unit 14: Circles and Family of Circles | Standard form of equation of a circle, general form of the equation of a circle, its radius and centre, equation of a circle in the parametric form, equation of a circle when the end points of a diameter are given, points of intersection of a line and circle with the centre 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. |
| Unit 15: Conic 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. |
| Unit 16: Vector Algebra | Vector and scalars, addition of two 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 |
| Unit 17: Three-Dimensional Geometry | Distance between two points. Direction cosines of a line joining two points. Cartesian and vector equation of a line. Coplanar and skew lines. Shortest distance between two lines. Cartesian and vector equation of a plane. 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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