Updated By Ritoprasad Kundu on 28 Jun, 2024 08:06
Predict your Percentile based on your WB JELET performance
Predict NowWB JELET syllabus 2024 was released by West Bengal Joint Entrance Examinations Board on its official website along with the information brochure. Candidates must go through the WB JELET 2024 syllabus carefully to know the sections carrying greater weighatge. The syllabus of WB JELET 2024 is important from the point of view of the candidates as it can help them in preparing well for the WB JELET 2024 exam. Moreover, the WB JELET syllabus will give students a fair idea about the topics they need to focus more on thereby allowing them to successfully clear the exam. Experts recommend that the syllabus of JELET must be strictly adhered to by every candidate as this will assist them in strategically preparing for the exam.
Applicants can download the complete WB JELET 2024 syllabus given in the following table.
WB JELET 2024 Syllabus |
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Units | Topics |
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Kinematics |
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Units, dimensions, and measurement |
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Work, power, energy |
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Laws of Motion |
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Elasticity |
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Gravitation |
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Surface tension |
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Thermal expansion of solid |
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Fluid mechanics/ Hydrostatics |
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Thermodynamics |
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Transmission of heat |
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Refraction of light |
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Reflection of Light |
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Photoelectricity |
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Lens |
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Units | Topics |
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Chemical Bonding | Covalent bonds in Carbon, Silicon, and Germanium. Electrovalent, H-bond in HF, water, and ice, Covalent, and coordinate bonds. Classification of solids - crystalline and amorphous. Relationship between structure and properties of crystalline solids namely ionic solids, covalent solids, and molecular solids. |
Atomic Structure | Quantum numbers, Bohr model of the atom, de Broglie wave equation, orbit and Orbitals, Aufbau principle, Hund’s rule of maximum multiplicity, Pauli’s Exclusion principle, and electronic configuration of elements. Concept of hybridization sp3, sp2, sp and shape of molecules. Mass number, isotopes, Definition of Atomic number, isotones, and isobars. |
Oxidation, Reduction, Electrochemistry | Oxidation and Reduction by electronic concept, Arrhenius theory, Redox Titration, balancing chemical equations by ion-electron method, Electrolysis, Faraday’s Laws, electrolysis of CuSO4 solution using Pt-electrode and Cu-electrode. Application of electrolysis such as Electroplating, Electrochemical Cells, Secondary Cell-lead storage cell, Electro-refining and Electrotyping, Primary cell-dry- Dry Cell, and Electrochemical series. |
Acids, Bases & Salts | Acids, Bases, and Salts (Arrhenius and Lewis concept). Mole concept, Avogadro number, weight, and volume relations. Acidity, basicity, neutralization reaction, hydrolysis of Salts. Indicators and choice of indicator, principles of acidimetry and alkalimetry. Buffer Solubility product principle. Common ion effect with relation to group analysis. Equivalent Weight of acids, bases, & salts; strength of solution- normality, molarity, molality, formality, and percentage strength, standard solution- primary and secondary standards, concept of pH, and pH scale. |
Metallurgy | Minerals, Ores, Gangue, Flux, Slag, General method of extraction of metals concerning Iron, copper, and Aluminium. Definition of Alloy, purposes of making Alloy, Composition, and uses of alloys such as brass, bronze, German silver, duralumin, nichrome, bell metal, gunmetal, Monel metal, alnico, Dutch metal, babbitt metal, stainless steel. Amalgams, properties, and uses of cast iron, wrought iron, steel, and sponge iron. Uses of different alloy steels. |
Chemical Equilibrium | Reversible and irreversible reactions, exothermic and endothermic reactions, chemical equilibrium, Le Chatelier’s Industrial preparation of Ammonia by Haber’s Process, Nitric acid by Ostwald’s process, and Sulphuric acid by Contact Process. Catalyst and catalysis. |
Organic Chemistry | Uses of Benzene, Naphthalene and phenol. Classification, Organic compounds, Homologous series, Functional groups, Properties and preparation of Methane, Isomerism, Ethylene and Acetylene, Methylated spirit, Rectified spirit, Power alcohol, and Proof spirit. |
Water | Ion-exchange process, phosphate conditioning, and Calgon treatment. Soft and Hard water, the action of soap on water, causes of hardness, units of hardness, types of Hardness, disadvantages of using hard water, estimation of total hardness by EDTA method, removal of hardness by Permutit process. |
Units | Topics |
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Matrices up to order 3 | Definition of Matrix and its order. Equality of two matrices. Different types of Matrices (Rectangular, square, row, column, upper triangular, lower triangular, diagonal, scalar, identity, null). Addition, subtraction, multiplication of a matrix by a scalar, and multiplication of two matrices. Transpose of a matrix, symmetric and skew-symmetric matrices, simple problems. Statement of Cauchy Hamilton Theorem and application for determining the inverse of a matrix. Singular and non-singular matrices, adjoint, and inverse of a matrix of order 3. Eigen Values of matrix up to order 3. Diagonalization of matrices. |
Co-ordinate Geometry(2D) | Concept of polar coordinates and its relation to Cartesian coordinates. The conic section in 2D – Definition, simple properties, Tangent,s, and Normal. |
Application of Derivative | Rate measurement. Geometric meaning of derivative. Maxima and Minima (one variable) |
Complex Number | Definition of complex numbers, Cartesian and polar. Algebra of complex numbers (Equality, Addition, Subtraction, Multiplication). Cube roots of unity and its properties. De Moivre’s theorem (statements only) and simple problems. The exponential form of complex numbers. Modulus, amplitude, and conjugate of a complex number. |
Determinant up to order 3 | The rank of a matrix is up to order 3. Definition and expansion of determinants of order 2 and 3. Minor and cofactors. Elementary properties of Determinants (statements only) and simple problems. Linear homogeneous and non-homogeneous system of equations – statements of the relevant results and their applications. Solutions of linear simultaneous equations (up to 3 unknowns) by Cramer’s Rule. |
Vector Algebra | Definition of a vector quantity. Concept of Position vector and Ratio formula. Algebra of vectors – equality, addition, subtraction, and scalar multiplication. Rectangular resolution of a vector. Linear dependence and independence of vectors. Scalar (Dot) product of two vectors with properties. Applications: Application of dot product in work done by a force and projection of one vector upon another, application of the cross product in finding vector area and moment of a force. Vector (cross) product of two vectors with properties. Scalar and vector triple product and their geometrical interpretations. Linear combination of 3 vectors. |
Differential Calculus | Concept of the function of one variable – Domain and range. Limit and continuity. Standard limits. Type of different functions including periodic functions. Types of discontinuity. Statements and Applications of Roll’s Theorem, Mean Value Theorem. Derivative of functions (1st order and 2nd order). Indeterminant Form. L’Hospital’s rule. |
Ordinary Differential Equation | Definition of ordinary differential equation, order, and degree. Separation of variables. Homogeneous type. Solution of differential equation of first order and first degree. Solution of differential equation of first order but not of the first degree. Exact type. Linear type. Solution of linear second-order differential equation with constant coefficients. Particular integral for polynomial function eax, sina,x and cosax, [F(-a2)≠0] eaxV where V is a function. Complementary Functions (C.F). Simple problem. |
Partial Differentiation | Evaluation of partial derivatives. Definition and meaning of partial derivative. Euler’s theorem (1st order) on homogeneous functions for 2 variables (without proof). Definition and examples of homogeneous functions. Problems. |
Integral Calculus | Definition of Integration as the inverse process of differentiation. Integration of standard functions. Integration by partial fraction. Integration by substitution. Integration by parts. Rules for integration (sum, difference, scalar multiple). Definition of definite integral and simple problems. Application of definite integral – area of bounded region. Properties of definite integral with simple problems. |
Probability | The classical definition of probability, simple problems. Definition of random experiment, sample space, event, occurrence of events, and types of events (e.g., Impossible, mutually exclusive, Exhaustive, Equally likely). Statements of total probability, compound probability Base’s Theorem, and simple problems. |
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