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**WBJEE Syllabus 2020** – Candidates who will be taking the West Bengal Joint Entrance Exam (WBJEE) for the coming academic admission of 2020 session needs to direct their study routine with a specific planning. The awareness of the * WBJEE Syllabus 2020* should be one of the top priorities of candidates to begin their preparation with. That means, the preparation for the

*must start with the*

**WBJEE 2020 Examination***. The Syllabus for the WBJEE 2020 will include topics from 11th and 12th standard Physics, Chemistry, and Mathematics. Other than that candidates will have to go through the*

**WBJEE Syllabus 2020***.*

**WBJEE Exam Pattern 2020**#### Check Eligibility For WBJEE Exam

In this article, learn about the **WBJEE Syllabus 2020**.

## About WBJEE 2020 Exam

- The candidate seeking admission to Engineering and Technology degree courses in the state of West Bengal, it is mandatory that the candidate must appear for WBJEE 2020 or
**JEE Main 2020**. - Candidates will be required to appear in two papers for WBJEE 2020, i.e. Paper 1 and Paper 2. Paper 1 will be for Mathematics, and Paper 2 will be for Physics and Chemistry Combined.
- Candidates appearing in both Paper-I and Paper-II and who are awarded GMR ranks will be eligible for admission in Engineering/ Technology/ Architecture/ Pharmacy Courses in all institutes.

## WBJEE Syllabus 2020 – Mathematics

Algebra | A.P., G.P., H.P | Definitions of A. P. and G.P.; General term; Summation of first n-terms of series ∑n, ∑n2, ∑n3; Arithmetic/Geometric series, A.M., G.M. and their relation; Infinite G.P. series and its sum |

Logarithms | Definition; General Properties; Change of Base. | |

Complex Numbers | Definition in terms of ordered pair of real numbers and properties of complex numbers; Complex conjugate; Triangle inequality; amplitude of complex numbers and its properties; Square root of complex numbers; Cube roots of unity; De Moivre’s theorem (statement only) and its elementary applications. Solution of quadratic equation in complex number system. | |

Polynomial equation | nth degree equation has exactly n roots (statement only); Quadratic Equations: Quadratic equations with real coefficients; Relations between roots and coefficients; Nature of roots; Formation of a quadratic equation, sign and magnitude of the quadratic expression ax2 +bx+c (where a, b, c are rational numbers and a ≠ 0). | |

Permutation and combination | Permutation of n different things taken r at a time (r ≤ n). Permutation of n things not all different. Permutation with repetitions (circular permutation excluded). Combinations of n different things taken r at a time (r ≤ n). Combination of n things not all different. Basic properties. Problems involving both permutations and combinations | |

Principle of mathematical induction | Statement of the principle, proof by induction for the sum of squares, sum of cubes of first n natural numbers, divisibility properties like 22n — 1 is divisible by 3 (n ≥ 1), 7 divides 32n+1+2n+2 (n ≥ 1) | |

Binomial theorem (positive integral index) | Statement of the theorem, general term, middle term, equidistant terms, and properties of binomial coefficients. | |

Matrices | ||

Sets, Relations and Mappings | ||

Relation and its properties. Equivalence relation | ||

Statistics and Probability | ||

Trigonometry | Trigonometric functions, addition and subtraction formulae, formulae involving multiple and submultiple angles, general solution of trigonometric equations. Properties of triangles, inverse trigonometric functions and their properties. | |

Coordinate geometry of two dimensions | ||

Coordinate geometry of three dimensions | ||

Calculus | Differential calculus | Functions, domain and range set of functions, composition of two functions and inverse of a function, limit, continuity, derivative, chain rule and derivative of functions in various forms. Concept of differential. |

Integral calculus | Integration as a reverse process of differentiation, indefinite integral of standard functions. Integration by parts. Integration by substitution and partial fraction. | |

Differential Equations | Formation of ordinary differential equations, solution of homogeneous differential equations, separation of variables method, linear first order differential equations. | |

Application of Calculus | Tangents and normals, conditions of tangency. Determination of monotonicity, maxima and minima. Differential coefficient as a measure of rate. Motion in a straight line with constant acceleration. Geometric interpretation of definite integral as area, calculation of area bounded by elementary curves and Straight lines. Area of the region included between two elementary curves. | |

Vectors |

## WBJEE Syllabus 2020 – Physics

Physical World, Measurements, Units & dimensions | Physical World, Measurements, Units & dimensions Units & Dimensions of physical quantities, dimensional analysis & its applications, error in measurements, significant figures. | |

Kinematics | Scalars & vectors, representation of vectors in 3D, dot & cross product & their applications, elementary differential & integral calculus, time-velocity & relevant graphs, equations of motion with uniform acceleration. | |

Laws of motion | Newton’s laws of motion, using algebra & calculus, inertial & non inertial frames, conservation of linear momentum with applications, elastic & inelastic collisions, impulse centripetal force, banking of roads, relative velocity, projectile motion & uniform circular motion Work, power, energy: Work, power, energy Work, work-energy theorem, power, energy, work done by constant & variable forces, PE & KE, conservation of mechanical energy, conservative and non-conservative forces, PE of a spring, | |

Motion of centre of mass, connected systems, Friction | Centre of mass of two-particle system, motion of connected system, torque, equilibrium of rigid bodies, moments of inertia of simple geometric bodies (2D) [without derivation] conservation of angular momentum, friction and laws of friction. | |

Gravitation | Kepler’s laws, (only statement) universal law of gravitation, acceleration due to gravity (g), variation of g, gravitational potential & PE, escape velocity, orbital velocity of satellites, geostationary orbits. | |

Bulk properties of matter | Elasticity, Hooke’s law, Young’s modulus, bulk modulus, shear, rigidity modulus, Poisson’s ratio elastic potential energy | |

Viscosity | Coefficient of viscosity, streamline & turbulent motion, Reynold’s number, Stoke’s law, terminal velocity, Bernoulli’s theorem. | |

Thermodynamics | Thermal equilibrium (Zeroth law of thermodynamics), heat, work & internal energy. 1st law of thermodynamics, isothermal & adiabatic processes, 2nd law of thermodynamics, reversible & irreversible processes. | |

Kinetic theory of gases | Equation of state of a perfect gas, kinetic theory of gases, assumptions in Kinetic theory of gases, concept of pressure. & temperature; rms speed of gas molecules; degrees of freedom, law of equipartition of energy (introductory ideas) & application to specific heats of gases; mean free path, Avogadro number. | |

Electrostatics | Conservation of electric charges, Coulomb’s law-force between two-point charges, forces between multiple charges; superposition principle & continuous charge distribution. Electric field, & potential due to a point charge & distribution of charges, electric field lines electric field due to a dipole; torque on a dipole in uniform electric field; electric flux, Gauss’ theorem & its simple applications, conductors & insulators, free charges & bound charges inside a conductor; dielectrics & electric polarisation, capacitors & capacitance, combination of capacitors in series & in parallel, capacitance of a parallel plate capacitor with & without dielectric medium between the plates, energy stored in a capacitor. | |

Current Electricity | ||

Magnetics | ||

Electromagnetic induction & alternating current: | Electromagnetic induction; Faraday’s laws, induced emf & current; Lenz’s Law, eddy currents, self & mutual induction, alternating currents, peak and rms value of alternating current and voltage; reactance and impedance; LR & CR circuits, phase lag & lead, LCR series circuit, resonance; power in AC circuits, watt less current. | |

Electromagnetic waves | Electromagnetic waves and their characteristics (qualitative ideas only), transverse nature of electromagnetic waves, electromagnetic spectrum, applications of the waves from the different parts of the spectrum | |

Optics II (Wave Optics) | Scattering of light | |

Particle nature of light & wave particle dualism | Photoelectric effect, Hertz and Lenard’s observations; Einstein’s photoelectric equation – particle nature of light, matter waves; wave nature of particles, de Broglie relation. | |

Atomic Physics | Alpha-particle scattering expt Rutherford’s nuclear atom model of atom; Bohr model of hydrogen atom, energy levels in a hydrogen atom, hydrogen spectrum, continuous & characteristic x-rays. | |

Nuclear Physics | Composition & size of nucleus, atomic masses, isotopes, isobars; isotones, radioactivity – alpha, beta & gamma particles/ rays & their properties; radioactive decay law; mass energy relation, mass defect; binding energy per nucleon & its variation with mass number; nuclear fission & fusion. |

## WBJEE Syllabus 2020 – Chemistry

Atoms, Molecules and Chemical Arithmetic | For WBJEE Syllabus 2020, read Dalton’s atomic theory; Gay Lussac’s law of gaseous volume; Avogadro’s Hypothesis and its applications. Atomic mass; Molecular mass; Equivalent weight; Valency; Gram atomic weight; Gram molecular weight; Gram equivalent weight and mole concept; Chemical formulae; Balanced chemical equations; Calculations (based on mole concept) involving common oxidation – reduction, neutralization, and displacement reactions; Concentration in terms of mole fraction, molarity, molality and normality. Percentage composition, empirical formula and molecular formula; Numerical problems. |

Atomic Structure | Concept of Nuclear Atom |

Radioactivity and Nuclear Chemistry | For WBJEE Syllabus 2020, read Radioactivity α-, β-, γ rays and their properties; Artificial transmutation; Rate of radioactive decay, decay constant, half-life and average age life period of radio-elements; Units of radioactivity; Numerical problems. Stability of the atomic nucleus – effect of neutron-proton (n/p) ratio on the modes of decay, group displacement law, radioisotopes and their uses (C, P, Co and I as examples) isobars and isotones (definition and examples), elementary idea of nuclear fission and fusion reactions |

The Periodic Table and Chemical Families | Modern periodic law (based on atomic number); Modern periodic table based on electronic configurations, groups (Gr. 1-18) and periods. Types of elements – representative (s-block and p- block), transition (d-block) elements and inner transition (f-block/lanthanides and actinides) and their general characteristics. Periodic trends in physical and chemical properties – atomic radii, valency, ionization energy, electron affinity, electronegativity, metallic character, acidic and basic characters of oxides and hydrides of the representative elements (up to Z = 36). Position of hydrogen and the noble gases in the periodic table; Diagonal relationships. |

Chemical Bonding and Molecular Structure | Valence electrons, the Octet rule, electrovalent, covalent and coordinate covalent bonds with examples; Properties of electrovalent and covalent compounds. Limitations of Octet rule (examples); Fajans Rule. Directionality of covalent bonds, shapes of poly – atomic molecules (examples); Concept of hybridization of atomic orbitals (qualitative pictorial approach): sp, sp2 , sp3 and dsp2 . Molecular orbital energy diagrams for homonuclear diatomic species. |

Coordination Compounds | |

States of Matter | Solid States; Liquid States; Gaseous State |

Chemical Energetics and Chemical Dynamics | Chemical Energetics; Chemical Equilibria; Chemical Dynamics; Order and molecularity; |

Physical Chemistry of Solutions | Colloidal Solutions; Electrolytic Solutions; Non-electrolytic Solutions; |

Ionic and Redox Equilibria | Ionic equilibria; Acid-base titrations, acid; Redox Equilibria: Oxidation; |

Hydrogen | Position of hydrogen in periodic table, occurrence, isotopes, preparation, properties and uses of hydrogen, hydrides-ionic covalent and interstitial; physical and chemical properties of water, heavy water, hydrogen peroxide – preparation, reactions and structure and use; hydrogen as a fuel. |

Chemistry of Non-Metallic Elements and their Compounds | Carbon; Oxygen and Sulphur; Halogens; |

Chemistry of Metals | General principles of metallurgy; Lanthanoids; Actinoids; |

Chemistry in Industry | Large scale production and uses of Sulphuric acid, Ammonia, Nitric acid, sodium bi- carbonate and sodium carbonate. |

Polymers | Natural and synthetic polymers, methods of polymerization |

Surface Chemistry | Adsorption |

Environmental Chemistry | Common modes of pollution of air, water and soil. Ozone layer, ozone hole |

Chemistry of Carbon Compounds | Hybridization of carbon; Conformations of ethane and n-butane; Electronic Effects. |

Compounds | Alkanes; Alkenes and Alkynes; Oxymercuration. |

Haloalkanes and Haloarenes | Haloalkanes; |

Alcohols | Preparation of alcohols from carbonyl compounds and esters; Reaction; Ethers; Aldehydes and Ketones; Reaction; Carboxylic Acids; Aliphatic Amines; |

Aromatic Compounds | Benzene; Amines; Haloarenes; Phenols; Aromatic Aldehydes |

Application Oriented chemistry | Main ingredients, their chemical natures (structures excluded) and their side effects, if any, of common antiseptics, analgesics, antacids, vitamin-C. |

Introduction to Bio-Molecules | Carbohydrates; ADP and ATP; |

Principles of Qualitative Analysis | Detection of water soluble non-interfering Acid and Basic Radicals by dry and wet tests from among: Acid Radicals: Cl- , S2-, SO4 2- , NO3 – , CO3 2- . Basic Radicals: Cu2+, Al3+, Fe3+, Fe2+, Zn2+, Ca2+, Mg2+, Na+ , NH4+ . |