Every year, the IIT JAM exam is conducted by one of the participating institutes. The IIT JAM 2026 Exam will be conducted by IIT Bombay on 15th February 2026 at 116 cities across 8 zones of JAM exam centres across the nation.
IIT JAM Syllabus 2026 comprises seven subjects such as Economics, Biotechnology, Physics, Geology, Mathematics Statistics, Mathematical, and Chemistry.
Candidates must start preparing for IIT JAM well in advance. They should thoroughly cover the entire JAM syllabus and practice solving previous year’s question papers. They should also take mock tests to assess their preparation level and identify their areas of weakness.
So, if you have applied for any of these subjects, you should check the complete and updated IIT JAM Exam Syllabus 2026.
It will help you plan your preparation for the exam and get admission to premier IITs or IISc for MSc or other PG Courses.
IIT JAM Syllabus 2026 – Check & Download Subject wise Syllabus PDF
The Syllabus of IIT JAM 2026 Covers topics relevant to each of the seven Subjects, which include Physics, Chemistry, Mathematics, Mathematical Statistics, Biotechnology, Economics.
Here at Eduncle, we have covered every single detail regarding the updated IIT JAM 2026 Syllabus. You can directly jump onto the subject-wise syllabus by clicking the following link.
IIT JAM Chemistry Syllabus 2026 (CY)
IIT JAM Mathematics Syllabus (MA)
IIT JAM Biotechnology Syllabus (BT)
IIT JAM Mathematical Statistics Syllabus (MS)
IIT JAM Economics Syllabus (EN)
Frequently Asked Questions of JAM Syllabus
IIT JAM Physics Syllabus
The competition level of IIT JAM Physics is high as every year more than 15000 candidates fight for the limited seats to get admission in IITs, NITs, etc. If you are one of these candidates, then you should start your preparation with the IIT JAM Physics Syllabus 2026 as given below: -
Unit- 1: Mathematical Methods |
Calculus of single and multiple variables, Partial derivatives, Jacobian, imperfect and perfect differentials,.
Taylor expansion, Fourier series, Vector algebra, Vector Calculus, Multiple integrals, Divergence theorem, Green’s theorem, Stokes’ theorem. First order equations and linear second-order differential equations with constant coefficients..
Matrices and determinants, Complex numbers, Error analysis of Experimental Data: Significant digits and rounding of numbers, Types of errors, mean, median, standard deviation.
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Unit- 2: Mechanics and General Properties of Matter Velocity |
Newton’s laws of motion and applications, Velocity and acceleration in Cartesian, polar and cylindrical coordinate systems, uniformly rotating frame, centrifugal and Coriolis forces,
Elastic and inelastic collisions. Rigid body motion, fixed axis rotations, rotation and translation, moments of Inertia and products of Inertia, parallel and perpendicular axes theorem, Principal moments and axes.
Kinematics of moving fluids, equation of continuity, Euler’s equation, Bernoulli’s theorem.
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Unit- 3: Oscillations, Waves and Optics |
Differential equation for simple harmonic oscillator and its general solution. Superposition of two or more simple harmonic oscillators. Lissajous figures..
Damped and forced oscillations, resonance. Wave equation, traveling and standing waves in one dimension. Energy density and energy transmission in waves.
Group velocity and phase velocity. Sound waves in media. Doppler Effect. Fermat’s Principle. General theory of image formation..
Interference of light, optical path retardation. Fraunhofer diffraction. Rayleigh criterion and resolving power. Diffraction gratings. Polarization: linear, circular and elliptic polarization. Double refraction and optical rotation.
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Unit- 4: Electricity and Magnetism |
Coulomb’s law, Electric field and potential, Gauss’s law, Electrostatic boundary conditions, Solution of Laplace’s equation for simple cases – upto two dimensions.
Conductors, capacitors, Linear dielectrics, dielectric polarization, volume and surface bound charges, electrostatic energy. Biot-Savart law, Ampere’s law, Faraday’s law of electromagnetic induction, Self and mutual inductance.
Alternating currents. Simple DC and AC circuits with R, L and C components. Displacement current, Maxwell’s equations and plane electromagnetic waves, Poynting vector, Poynting’s theorem, Energy of Electromagnetic fields.
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Unit- 5: Kinetic theory, Thermodynamics |
Elements of Kinetic theory of gases. Velocity distribution and Equipartition of energy. Specific heat of Mono-, di- and tri-atomic gases. Ideal gas, van-der-Waals gas and equation of state. Mean free path. Laws of thermodynamics.
Zeroth law and concept of thermal equilibrium. First law and its consequences. Isothermal and adiabatic processes. Reversible, irreversible and quasi-static processes. Second law and entropy.
Carnot cycle. Maxwell’s thermodynamic relations and simple applications. Thermodynamic potentials and their applications.
Phase transitions and Clausius-Clapeyron equation. Ideas of ensembles, Maxwell- Boltzmann, Fermi-Dirac and Bose-Einstein distributions.
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Unit - 6: Modern Physics |
Inertial frames and Galilean invariance. Postulates of special relativity. Lorentz transformations. Length contraction, time dilation. Relativistic velocity addition theorem, mass energy equivalence.
Blackbody radiation, photoelectric effect, Compton effect, Bohr’s atomic model, X-rays. Wave-particle duality, Uncertainty principle, the superposition principle, calculation of expectation values, Schr¨odinger equation and its solution for one, two and three dimensional boxes.
Solution of Schr¨odinger equation for the one dimensional harmonic oscillator. Reflection and transmission at a step potential, Pauli exclusion principle. Structure of atomic nucleus, mass and binding energy. Radioactivity and its applications. Laws of radioactive decay.
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Unit - 7: Solid State Physics, Devices and Electronics |
Crystal structure, Bravais lattices and basis. Miller indices. X-ray diffraction and Bragg’s law; Intrinsic and extrinsic semiconductors, variation of resistivity with temperature.
Fermi level. p-n junction diode, I-V characteristics, Zener diode and its applications, BJT: characteristics in CB, CE, CC modes. Single stage amplifier, two stage R-C coupled amplifiers. Simple Oscillators: Barkhausen condition, sinusoidal oscillators.
OPAMP and applications: Inverting and non-inverting amplifier. Boolean algebra: Binary number systems; conversion from one system to another system; binary addition and subtraction.
Logic Gates AND, OR, NOT, NAND, NOR exclusive OR; Truth tables; combination of gates; de Morgan’s theorem. |
IIT JAM Chemistry Syllabus
The IIT JAM syllabus 2026 for Chemistry is divided into three parts - Physical Chemistry, Organic Chemistry, and Inorganic Chemistry. So below, we have mentioned the section-wise IIT JAM Chemistry Syllabus.
You should pick up one by one topic from each section and complete the syllabus 2026 of IIT JAM to get a seat in the exam.
Pro tip: You should start the preparation by selecting the topics as per their IIT JAM Marking Weightage.
Physical Chemistry Syllabus
Unit - 1: Atomic and Molecular Structure |
Planck’s black body radiation, Photoelectric effect, Bohr’s theory, de Broglie postulate, Heisenberg’s Uncertainty Principle; Schr¨odinger’s wave equation (including mathematical treatment),
postulates of quantum mechanics, normalized and orthogonal wave functions, its complex conjugate (idea of complex numbers) and significance of Ψ2 ;
Operators; Particle in one- dimension box, radial and angular wave functions for hydrogen atom, radial probability distribution; Finding maxima of distribution functions (idea of maxima and minima), energy spectrum of hydrogen atom; Shapes of s, p, d and f orbitals; Pauli’s Exclusion Principle; Hund’s rule of maximum multiplicity.
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Unit - 2: Liquid State |
Physical properties of Liquid, vapour pressure, surface tension and co-efficient of viscosity and their applications; effect of concentration of solutes on surface tension and viscosity; effect of temperature on viscosity of liquids.
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Unit - 3: Gaseous State |
Kinetic molecular model of a gas: collision frequency; collision diameter; mean free path and viscosity of gases;
Maxwell-Boltzmann distribution: molecular velocities, law of equipartition of energy, molecular basis of heat capacities; Ideal gases, and deviations from ideal gas behaviour,
van der Waals equation of state; critical state, law of corresponding states.
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Unit - 4: Solid State |
Unit Cells, Miller indices, crystal systems and Bravais Lattices, elementary applications of vectors to crystal systems; X-ray diffraction, Bragg’s Law, Structure of NaCl, CsCl, and KCl,
diamond, and graphite; Close packing in metals and metal compounds, semiconductors, insulators; Defects in crystals, lattice energy; isomorphism; heat capacity of solids.
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Unit - 5: Chemical Thermodynamics |
Mathematical treatment: Exact and in-exact differentials, partial derivatives, Euler’s reciprocity, cyclic rule; Reversible and irreversible processes; Laws of thermodynamics, thermochemistry, thermodynamic functions, such as enthalpy, entropy, and Gibbs free energy, their properties and applications;
Partial molar quantities, dependence of thermodynamic parameters on composition, Gibbs Duhem equation, chemical potential and its applications.
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Unit - 6: Chemical and Phase Equilibria |
Law of mass action; Kp, Kc, Kx and Kn; Effect of temperature on K; Le-Chatelier principle; Ionic equilibria in solutions; pH and buffer solutions; Salt hydrolysis; Solubility and solubility product; Acid – base titration curves; Indicators; Dilute solutions; Raoult’s and Henry’s Laws and their applications; Colligative properties; Gibbs phase rule; Phase equilibria; single and two- component phase diagrams. |
Unit - 7: Electrochemistry |
Conductivity, equivalent and molar conductivity and their properties; Kohlrausch law; DebyeH¨uckel-Onsager equation; Ionic velocities, mobilities, transference numbers; Applications of conductance measurement; Quantitative aspects of Faraday’s laws of electrolysis, applications of electrolysis in metallurgy and industry;
Electromotive force of a cell, Nernst equation; Standard electrode potential, Electrochemical series; Concentration cells with and without transference; Applications of EMF measurements including potentiometric titrations.
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Unit - 8: Chemical Kinetics |
Order and molecularity of a reaction, differential and integrated form of rate expressions; Kinetics of opposing,
parallel, and consecutive reactions; Steady state approximation in reaction mechanisms; Chain reactions; Uni-molecular reaction (Lindemann mechanism); Temperature dependence of reaction rates,
Arrhenius equation; activation energy; Collision theory of reaction rates; Types of catalysts, specificity and selectivity, mechanisms of catalyzed reactions at solid surfaces; Enzyme catalysis (Michaelis-Menten mechanism, Double reciprocal plot), Acid-base catalysis. |
Unit - 9: Adsorption |
Gibbs adsorption equation; adsorption isotherm; types of adsorption; surface area of adsorbents; surface films on liquids. |
Unit - 10: Spectroscopy |
Beer-Lambert’s law; fundamental concepts of rotational, vibrational, electronic and magnetic resonance spectroscopy. |
Organic Chemistry Syllabus
Unit - 1: Basic Concepts in Organic Chemistry and Stereochemistry |
Electronic effects (resonance, inductive, hyperconjugation) and steric effects and its applications (acid/base property); optical isomerism in compounds with and without any stereocenters (allenes, biphenyls);
Conformation of acyclic systems (substituted ethane/n-propane/n-butane) and cyclic systems, substituted cyclohexanes, and polycyclic (cis and trans decalins) systems.
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Unit - 2: Organic Reaction Mechanism and Synthetic Applications |
Chemistry of reactive intermediates (carbocations, carbanions, free radicals, carbenes, nitrenes, benzynes); nucleophilic substitution, elimination reactions and mechanisms; Hofmann-Curtius- Lossen rearrangement, Wolff rearrangement, Simmons-Smith reaction, Reimer-Tiemann reaction, Michael reaction, Darzens reaction, Wittig reaction and McMurry reaction;
Wittig reaction and McMurry reaction;Pinacolpinacolone, Favorskii, benzilic acid rearrangement, Baeyer-Villeger reaction; oxidation and reduction reactions in organic chemistry; Organometallic reagents in organic synthesis (Grignard, organolithium , organocopper and organozinc (Reformatsky only); Diels-Alder, electrocyclic and sigmatropic reactions; functional group inter-conversions and structural problems using chemical reactions.
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Unit - 3: Qualitative Organic Analysis Identification |
Identification of functional groups by chemical tests; elementary UV, IR and 1H NMR spectroscopic techniques as tools for structural elucidation of simple organic molecules.
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Unit - 4: Natural Products Chemistry |
Chemistry of alkaloids, steroids, terpenes, carbohydrates, amino acids, peptides and nucleic acids. |
Unit - 5: Aromatic and Heterocyclic Chemistry |
Monocyclic, bicyclic and tricyclic aromatic hydrocarbons, and monocyclic compounds with one hetero atom: synthesis, reactivity and properties, aromaticity; Electrophilic and nucleophilic aromatic substitution reactions. |
Inorganic Chemistry Syllabus
Unit - 1: Periodic Table |
Periodic classification of elements, Aufbau’s principle, periodicity; Variations of orbital energy, effective nuclear charge, atomic, covalent, and ionic radii ionization enthalpy
electron gain enthalpy, and electronegativity with atomic number, electronic configuration of diatomic molecules (first and second row elements).
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Unit - 2: Extractions of Metals |
General methods of isolation and purification of elements; Principles and applications of Ellingham diagram. |
Unit - 3: Chemical Bonding and Shapes of Molecules |
Ionic bond: Packing of ions in crystals, radius ratio rule, Born-Land´e equation, Kapustinskii expression, Madelung constant, Born-Haber cycle, solvation energy,
Polarizing power and polarizability; Fajan’s rules; Covalent bond: Lewis structure, valence bond theory. Hybridization, molecular orbital theory, molecular orbital diagrams of diatomic and simple polyatomic molecules and ions;
Multiple bonding (σ and π bond approach) and bond lengths; van der Waals forces, ion-dipole forces, dipole-dipole interactions, induced dipole interactions, instantaneous dipole- induced dipole interactions, hydrogen bonding; Effect of intermolecular forces on melting and boiling points,
solubility energetics of dissolution process; Bond dipole, dipole moment, and molecular polarizabilities; VSEPR theory and shapes of molecules; ionic solids.
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Unit - 4: Main Group Elements (s and p blocks) |
Reactions of alkali and alkaline earth metals with oxygen, hydrogen and water; Alkali and alkaline earth metals in liquid ammonia; Gradation in properties of main group element in a group;
Inert pair effect; Synthesis, structure and properties of diborane, ammonia, silane, phosphine and hydrogen sulphide;
Allotropes of carbon; Oxides of nitrogen, phosphorus and sulphur; Oxoacids of phosphorus, sulphur and chlorine; Halides of silicon and phosphorus; Synthesis and properties of borazine, silicone and phosphazene; Synthesis and reactions of xenon fluorides. |
Unit - 5: Transition Metals (d block) |
Characteristics of d-block elements; oxide, hydroxide and salts of first row metals; coordination complexes: structure, isomerism, reaction mechanism and electronic spectra;
VB, MO and crystal field theoretical approaches for structure, color and magnetic properties of metal complexes;
Organometallic compounds with metal-ligand single and multiple bonds (such as metal carbonyls, metal nitrosyls and metallocenes); Homogenous catalysis involving Wilkinson’s catalyst.
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Unit - 6: Bioinorganic Chemistry |
Essentials and trace elements of life; basic reactions in the biological systems and the role of metal ions, especially F e2+, and Zn2+; structure and function of myoglobin, hemoglobin and carbonic anhydrase.
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Unit - 7: Instrumental Methods of Analysis |
Basic principles; instrumentations and simple applications of conductometry, potentiometry and UV-vis spectrophotometry; analyses of water, air and soil samples.
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Unit - 8: Analytical Chemistry |
Principles of qualitative and quantitative analysis; Acidbase, oxidation- reduction and complexometric titrations using EDTA; Precipitation reactions;
Use and types of indicators; Use of organic reagents in inorganic analysis; Radioactivity, nuclear reactions, applications of isotopes; Mathematical treatment in error analysis, elementary statistics and probability theory.
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Download IIT JAM Chemistry Syllabus PDF
IIT JAM Mathematics Syllabus
The IIT JAM Mathematics Syllabus 2026 includes the 10+2+3 level topics such as Sequence & Series, Function, Vector, Differential Equations, etc. These are among the highest-scoring chapters of Mathematics.
This year's IIT JAM Syllabus includes important topics like Real Analysis and calculus of single variables and these topics have a weightage of 21% and 18% in the exam.
So, if you want to score well in the exam, then you must check the complete IIT JAM Mathematics Syllabus 2026 : -
Unit - 1: Sequences and Series of Real Numbers |
Convergence of sequences, bounded and monotone sequences, Cauchy sequences, Bolzano-Weierstrass theorem, absolute convergence, tests of convergence for series – comparison test, ratio test, root test;
Power series (of one real variable), radius and interval of convergence, term-wise differentiation and integration of power series.
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Unit - 2: Functions of One Real Variable |
limit, continuity, intermediate value property, differentiation, Rolle’s Theorem, mean value theorem, L’Hospital rule, Taylor’s theorem, Taylor’s series, maxima and minima, Riemann integration (definite integrals and their properties), fundamental theorem of calculus.
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Unit - 3: Functions of Two or Three Real Variables |
Limit, continuity, partial derivatives, total derivative, maxima and minima.
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Unit - 4: Integral Calculus |
Double and triple integrals, change of order of integration, calculating surface areas and volumes using double integrals, calculating volumes using triple integrals. |
Unit - 5: Differential Equations |
Bernoulli’s equation, exact differential equations, integrating factors, orthogonal trajectories, homogeneous differential equations, method of separation of variables, linear differential equations of second order with constant coefficients, method of variation of parameters, Cauchy-Euler equation.
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Unit - 6: Matrices |
Systems of linear equations, rank, nullity, rank-nullity theorem, inverse, determinant, eigenvalues, eigenvectors.
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Unit - 7: Cyclic |
Cyclic groups, abelian groups, non-abelian groups, permutation groups, normal subgroups, quotient groups, Lagrange’s theorem for finite groups, group homomorphisms.
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Unit - 8: Finite-Dimensional Vector Spaces |
Linear independence of vectors, basis, dimension, linear transformations, matrix representation, range space, null space, rank-nullity theorem. |
Download IIT JAM 2026 Mathematics Syllabus PDF
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IIT JAM Biotechnology Syllabus
The IIT JAM Biotechnology Syllabus 2026 comprises of four sections: -
Biology (44% weightage)
Chemistry (20% weightage)
Mathematics (18% weightage)
Physics (18% weightage)
As you can see, Biology has the highest weightage among all the sections. But on the other hand, there is more than 50% weightage in the remaining three sections. So, make sure that you are covering the entire syllabus of IIT JAM Biotechnology 2026 in your IIT JAM Exam Study Plan.
Biology Syllabus (10+2+3 Level)
Unit - 1: General Biology (Cell Biology) |
Structure of prokaryotic and eukaryotic cells; Membrane structure and function; Organelles and internal organization of the eukaryotic cell; Cell communication – signalling pathways: endocrine and paracrine signalling; Extracellular matrix and apoptosis; Cell cycle – stages of mitosis and meiosis. |
Unit - 2: Biochemistry: |
Structure and function of biological macromolecules; Enzymes – basic mechanisms of enzyme catalysis and regulation, Hill coefficient, Michaelis-Menten kinetics, enzyme inhibition, vitamins as coenzymes; Bioenergetics – free-energy change, high-energy compounds, biological oxidation-reduction reactions and reduction potential;
Metabolism – glycolysis, TCA cycle and their regulation, oxidative phosphorylation, photosynthesis, nitrogen fixation, urea cycle.
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Unit - 3: Genetics |
Mendelian inheritance; Exception to Mendelian law of independent assortment; Genetic interactions, linkage, recombination and chromosome mapping, Chromosomal mutations; Genetic disorders; Population Genetics.
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Unit - 4: Molecular Biology: |
Landmark experiments that established DNA is the genetic material; DNA replication; Proof-reading and repair of DNA; DNA recombination; Transcription;
RNA processing; Translation; Regulation of gene expression including operons and differential gene expression in multicellular eukaryotes. |
Unit - 5: Evolution and Ecology: |
Darwinian view – natural selection, fossil record and descent with modification; Different types of speciation; Phylogenetic classification; Origin of life – abiotic synthesis of biological macromolecules, protocell, dating fossils and origin of multicellularity; |
Unit - 6: Microbiology |
Microbial genetics - transformation, conjugation and transduction; Structural features of viruses, bacteria, fungi and protozoa; Pathogenic microorganisms; Nutritionbased classification of microbes; Microbial metabolism; Isolation and Cultivation of microorganisms;
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Unit - 7: Plant Biology |
Types of tissues and organs; Primary and secondary growth; Morphogenesis; Transport in vascular plants; Plant nutrition; Development of flowering plants – gametophytic and sporophytic generations;
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Unit - 8: Animal Biology |
Digestive, circulatory, respiratory, excretory, nervous, reproductive and endocrine systems; Basics of immunology – Innate and adaptive immunity, Immune cells, immunoglobulins and major histocompatibility complexes; |
Unit - 8: Biochemical and Microscopy Techniques |
Chromatography; Centrifugation; Electrophoresis; ELISA, Western blotting and immunostaining; Principles of light, fluorescence and electron microscopy.
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Unit - 9: Molecular Biology Techniques |
Climate patterns; Terrestrial and aquatic biomes; Environmental constraints on species distribution; Factors affecting population density; Interactions among communities; Ecosystems; Ecological remediation.
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Unit - 10: Computational Biology |
Bioinformatics; Sequence and structure databases; DNA, RNA and protein sequence analysis; Secondary structure and 3D structure prediction; Biochemical databases.
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Prepare online for IIT JAM with Eduncle Recorded Class
Biotechnology Chemistry Syllabus(10+2+3 Level)
Structure and properties of Atoms: Bohr’s theory; Periodicity in properties.
Bonding in molecules:Chemical bonding; Complex formation; Physical and chemical basis of molecular interactions. Chemical kinetics, thermodynamics, and equilibrium: : Chemical equilibrium; Chemical thermodynamics (first and second law); and Chemical kinetics (zero and first order reactions).
Physical and chemical properties of compounds: Chemical catalysis; Acid-base concepts; Concepts of pH and buffer; Conjugative effects and resonance; Inductive effects; Electromeric effects; Photochemistry; and Electrochemistry.
Chemistry of organic compounds: Hydrocarbons; Alkyl halides; Alcohols; Aldehydes; Ketones; Carboxylic acids; Amines and their derivatives; Aromatic hydrocarbons, halides, nitro and amino compounds, phenols, diazonium salts, carboxylic and sulphonic acids; Soaps and detergents; Stereochemistry of carbon compounds.
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Biotechnology Mathematics Syllabus (10+2 Level)
Sets; Relations and Functions; Logarithms; Complex numbers; Linear and Quadratic equations; Sequences and Series; Trigonometry; Cartesian System of Rectangular Coordinates; Straight lines and Family; Three Dimensional Geometry; Permutations and Combinations;
Binomial Theorem; Vectors; Matrices and Determinants; Functions; Limits and Continuity; Differentiation; Ordinary Differential Equations; Application of Derivatives; Integration as inverse process of differentiation; Definite and indefinite integrals; Methods of Integration; Integration by parts.
Probability & Statistics: Mean, median, mode and standard deviation; Random variables; Poisson, normal and binomial distributions; Correlation and regression analysis
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Biotechnology Physics Syllabus (10+2 Level)
: Units and measurements; Motion in one and two dimensions; Laws of motion; Work and kinetic energy; Conservation of energy; System of particles and rotational motion; Mechanical properties of solids and fluids; Thermal properties of matter; Heat and laws of thermodynamics;
Kinetic theory of gases; Electric charge and field; Electric potential and capacitance; Current, resistance and simple circuits; Moving charges and magnetic field; Magnetism and matter; Electromagnetic induction; Optics: Geometrical Optics – Reflection by spherical mirrors, Refraction at spherical surfaces and lenses, Total internal reflection and Optical instruments; Wave optics – Reflection and refraction of plane waves, Interference, Diffraction, Polarization, and Young’s experiment: Dual nature of radiation and matter; Atoms, nuclei and nuclear physics; Semiconductor materials, devices and simple circuits.
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Download IIT JAM Syllabus 2026 for Biotechnology PDF
IIT JAM Geology Syllabus
As per the previous analysis, Geology has the highest cut-off marks in the exam. Candidates who want to qualify for this exam must cover the complete IIT JAM Geology Syllabus 2026 which includes nine units as given below: -
Unit - 1: The Planet Earth |
Origin of the Solar System and the Earth; Internal structure, composition, and age of the Earth; Pressure-temperature-density variations within the Earth; Principles of radiometric dating (Rb-Sr, Sm-Nd, 14C);
Volcanism and volcanic landforms; Earthquakes; Earth’s magnetism and gravity, Isostasy; Concepts of Plate Tectonics and orogeny.
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Unit - 2: Geomorphology |
Weathering, erosion, deposition; Endogenous and exogenous processes of landform development; Soil formation; River and drainage basin/drainage pattern, network characteristics; Fluvial, aeolian, marine, glacial and karst landforms. |
Unit - 3: Structural Geology |
Concept of dip, strike, rake and plunge; Contour lines; Rule of ‘V’s and outcrop patterns; Interpretation of geological maps; Cross-section construction; Classification and origin of folds, faults, joints, unconformities, foliations and lineations; |
Unit - 4: Palaeontology |
Major stages in the evolution of life forms; Fossils and their mode of preservation; Application of macrofossils in age determination and paleoenvironmental interpretations;
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Unit - 5: Stratigraphy |
Principles of stratigraphy; Litho-, chrono- and bio-stratigraphic classification; Stratigraphic correlation techniques; Archaean cratons of Peninsular India (Dharwar, Singhbhum and Aravalli); Proterozoic mobile belts; Stratigraphy of Cuddapah and Vindhyan basins;
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Unit - 6: Mineralogy |
Symmetry and forms in common crystal classes; Miller indices; Twinning and twinning laws; Isomorphism, polymorphism, solid solution and exsolution;
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Unit - 7: Petrology |
Igneous rocks – classification and texture; Forms of igneous bodies; Evolution and diversification of magma; Use of binary systems to understand melting and crystallization behaviour of rocks and magmas; Genesis of common igneous rocks and associations.
Sedimentary rocks – classification, texture, and structure; Petrology of sandstone and limestone; Basics of sedimentary environments and facies. Metamorphic rocks – classification and texture; Types of metamorphism; Controls on metamorphism – pressure, temperature and fluids;
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Unit - 8: Economic Geology |
Physical properties of common economic minerals; Processes of for mations of ore mineral deposits-magmatic concentration, hydrothermal processes, oxidation and supergene sulphide enrichment, residual and mechanical concentration; Mode of occurrence and distribution of metallic and non-metallic mineral deposits in India;
Ore grade and reserve estimation; Coal and hydrocarbon geology and their Indian occurrences. |
Unit - 9 - Applied Geology |
Basics of groundwater geology; Types of aquifers, porosity and permeability; Groundwater flow; Principles of engineering geology; Geological considerations in construction of dams and tunnels; Basics of remote sensing. |
Download IIT JAM 2026 Syllabus PDF of Geology
IIT JAM Mathematical Statistics Syllabus
The IIT JAM syllabus 2026 for statistics comprises mathematics (30% weightage) and Statistics (70% weightage). So, if you are going to appear in this exam, you must check the IIT JAM Mathematical Statistics o give the right direction for your preparation.
The Mathematical Statistics (MS) Test Paper comprises the following topics of Mathematics and Statistics.
Mathematics Syllabus
Unit - 1: Sequences and Series of real numbers |
Sequences of real numbers, their convergence, and limits. Cauchy sequences and their convergence. Monotonic sequences and their limits. Limits of standard sequences.
Limit superior and limit inferior of sequences. Infinite series and its convergence, and divergence. Convergence of series with non-negative terms. Tests for convergence and divergence of a series. Comparison test, limit comparison test, D’Alembert’s ratio test, Cauchy’s n th root test, Cauchy’s condensation test, and integral test. Absolute convergence of series.
Leibnitz’s test for the convergence of alternating series. Conditional convergence. Convergence of power series and radius of convergence.
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Unit - 2: Differential Calculus of one and two real variables |
Limits of functions of one real variable. Continuity and differentiability of functions of one real variable.
Properties of continuous and differentiable functions of one real variable. Rolle’s theorem and Lagrange’s mean value theorems. Higher order derivatives, Lebnitz’s rule and its applications. Taylor’s theorem with Lagrange’s and Cauchy’s form of remainders. Taylor’s and Maclaurin’s series of standard functions. Indeterminate forms and L’ Hospital’s rule.
Maxima and minima of functions of one real variable, critical points, local maxima and minima, global maxima and minima, and point of inflection.
Partial differentiation and total differentiation. Lebnitz’s rule for successive differentiation. Maxima and minima of functions of two real variables. Critical points, Hessian matrix, and saddle points. Constrained optimization techniques (with Lagrange multiplier).
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Unit - 3: Integral Calculus |
Fundamental theorems of integral calculus (single integral). Lebnitz’s rule and its applications. Differentiation under integral sign. Improper integrals. Beta and Gamma integrals: properties and relationship between them. |
Unit - 4: Matrices and Determinants |
Rn and C n as vector spaces over real field. Span of a set. Linear dependence and independence. Dimension and basis. Null space. Algebra of matrices. Standard matrices (Symmetric and Skew Symmetric matrices,
Hermitian and Skew Hermitian matrices, Orthogonal and Unitary matrices, Idempotent and Nilpotent matrices). Definition, properties and applications of determinants. Evaluation of determinants using transformations. Determinant of product of matrices. Singular and non-singular matrices, and their properties
Trace of a matrix. Adjoint and inverse of a matrix, and related properties. Rank and nullity of a matrix, row-rank, column-rank, standard theorems on ranks, rank of the sum and the product of two matrices.
Row reduction and echelon forms. Consistent and inconsistent systems of linear equations. Properties of solutions of system of linear equations. Use of determinants in solving the system of linear equations. Cramer’s rule. Characteristic roots and Characteristic vectors.
Properties of characteristic roots and vectors. Cayley-Hamilton theorem. Quadratic forms, positive definite, positive semi-definite, negative definite,and negative semi-definite matrices, and their simple properties. |
Statistics Syllabus
Unit - 1: Descriptive Statistics & Probability |
Concepts of sample and population. Different types of data. Tabular and graphical representation of data. Measures of central tendency (arithmetic mean, geometric mean, harmonic mean, median, mode).Measures of dispersion (range, inter quartile range, mean deviation about a point, standard deviation, variance, coefficient of variation). Moments, central moments, skewness and kurtosis. Bivariate data: Scatter diagram, covariance, simple, partial and multiple correlations (3 variables only), Spearman’s rank correlation.
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Unit - 2: Univariate Distributions |
Definition of random variables. Cumulative distribution function (c.d.f.) of a random variable. Discrete and Continuous random variables. Probability mass function (p.m.f.) and Probability density function (p.d.f.) of a random variable.
Mean, Median, Mode, Variance, Standard deviation, Coefficient of variation, Quantiles, Quartiles, and measures of Skewness and Kurtosis of a probability distribution. Moment generating function (m.g.f.), its properties and uniqueness. Markov and Chebyshev inequalities, and their applications.
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Unit - 3: Standard Univariate Distributions |
Degenerate, Bernoulli, Binomial, Negative binomial, Geometric, Poisson, Hypergeometric, Uniform, Exponential, Double exponential, Gamma, Beta (of first and second type), Normal and Cauchy distributions, their properties, interrelations, and limiting (approximation) cases.
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Unit - 4: Multivariate Distributions |
Definition of random vectors. Joint and marginal c.d.f.s of a random vector. Discrete and continuous type random vectors. Joint and marginal p.m.f., joint and marginal p.d.f..
Conditional c.d.f., conditional p.m.f. and conditional p.d.f. Independence of random variables. Distribution of functions of random vectors using transformation of variables and Jacobian method. Mathematical expectation of functions of random vectors. Joint moments, Covariance and Correlation. Joint moment generating function and its properties. Uniqueness of joint m.g.f. and its applications. |
Unit - 5: Standard Multivariate Distributions |
Multinomial distribution as a generalization of binomial distribution and its properties (moments, correlation, marginal distributions, additive property). Bivariate normal distribution, its marginal and conditional distributions and related properties.
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Unit - 6: Limit Theorems |
Convergence in probability, convergence in mean square, almost sure convergence, convergence in distribution, and their inter-relations. Weak law of large numbers, Strong law of large numbers, and Central Limit Theorem (i.i.d. and finite variance case).
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Unit - 7: Estimation&Nonparametric Methods |
Unbiasedness. Sufficiency of a statistic. Factorization theorem. Complete statistic. Consistency and relative efficiency of estimators. Uniformly Minimum variance unbiased estimator (UMVUE). Rao-Blackwell and Lehmann-Scheffe theorems and their applications. Cramer-Rao inequality and UMVUEs. Methods of Estimation: Method of moments, method of maximum likelihood, invariance of maximum likelihood estimators. Least squares estimation and its applications in simple linear regression models. Confidence intervals and confidence coefficient. Confidence intervals for the parameters of univariate normal, two independent normal, and exponential distributions.
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Unit - 8: Testing of Hypotheses |
Null and alternative hypotheses (simple and composite), Type-I and Type-II errors. Critical region. Level of significance, size and power of a test, p-value. Most powerful critical regions and most powerful (MP) tests. Uniformly most powerful (UMP) tests. Neyman-Pearson Lemma (without proof) and its applications to construction of MP and UMP tests for parameter of one-parameter parametric families. Likelihood ratio tests for parameters of univariate normal distribution.
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Unit - 9: Sampling Distributions & Stochastic Processes |
Definitions of random sample, parameter and statistic. Sampling distribution of a statistic. Order Statistics: Definition and distribution of the rth order statistic (d.f. and p.d.f. for i.i.d. case for continuous distributions). |
Download IIT JAM Mathematics Statistics Syllabus PDF
IIT JAM Economics Syllabus
The scope of the JAM Exam will be expanded to the social sciences to include admissions to the Masters of Economics programs at different IITs.
To help such students who are aiming to get a seat in IITs by the IIT JAM Economics exam, we are providing you with the complete IIT JAM Economics Syllabus 2026 below:
Unit - 1: Microeconomics |
Consumer theory:Preference, utility and representation theorem, budget constraint, choice, demand (ordinary and compensated), Slutsky equation, revealed preference axioms.
Theory of production and cost: Production technology, isoquants, production function with one and more inputs, returns to scale, short run and long run costs, cost curves in the short run and long run.
General equilibrium and welfare:Equilibrium and efficiency under pure exchange and production, welfare economics, theorems of welfare economics.
Market structure: Perfect competition, monopoly, pricing with market power, price discrimination (first, second and third), monopolistic competition and oligopoly.
Game theory: Strategic form games, iterated elimination of dominated strategies, Nash equilibrium, mixed extension and mixed strategy Nash equilibrium, examples: Cournot, Bertrand duopolies, Prisoner’s dilemma.
Public goods and market failure: Externalities, public goods and markets with asymmetric information (adverse selection and moral hazard)
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Unit - 2: Macroeconomics |
National income accounting: Structure, key concepts, measurements, and circular flow of income - for closed and open economy, money, fiscal and foreign sector variables - concepts and measurements.
Behavioural and technological functions: Consumption functions - absolute income hypothesis, life-cycle and permanent income hypothesis, random walk model of consumption, investment functions - Keynesian, money demand and supply functions, production function.
Business cycles and economic models (closed economy): Business cycles-facts and features, the Classical model of the business cycle, the Keynesian model of the business cycle, simple Keynesian cross model of income and employment determination and the multiplier (in a closed economy), IS-LM Model, Hicks’ IS-LM synthesis, role of monetary and fiscal policies.
Business cycles and economic models (open economy): Open economy, MundellFleming model, Keynesian flexible price (aggregate demand and aggregate supply) model, role of monetary and fiscal policies.
Inflation and unemployment: Inflation - theories, measurement, causes, and effects, unemployment - types, measurement, causes, and effects.
Growth models: Harrod-Domar, Solow and Neo-classical growth models (AK model, Romer model and Schumpeterian growth model).
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Unit - 3: Statistics for Economics |
Probability theory: Sample space and events, axioms of probability and their properties, conditional probability and Bayes’ rule, independent events, random variables and probability distributions, expectation, variance and higher order moments, functions of random variables, properties of commonly used discrete and continuous distributions, density and distribution functions for jointly distributed random variables, mean and variance of jointly distributed random variables, covariance and correlation coefficients.
Mathematical statistics:Random sampling, types of sampling, point and interval estimation, estimation of population parameters using methods of moments and maximum likelihood procedures, properties of estimators, sampling distribution, confidence intervals, central limit theorem, law of large number.
Hypothesis testing: distributions of test statistics, testing hypotheses related to population parameters, Type I and Type II errors, the power of a test, tests for comparing parameters from two samples.
Correlation and regression: Correlation and types of correlation, the nature of regression analysis, method of Ordinary Least Squares (OLS), CLRM assumptions, properties of OLS, goodness of fit, variance and covariance of OLS estimator.
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Unit - 4: Indian Economy |
Indian economy before 1950: Transfer of tribute, deindustrialization of India.
Planning and Indian development: Planning models, relation between agricultural and industrial growth, challenges faced by Indian planning.
Indian economy after 1991: Balance of payments crisis in 1991, major aspects of economic reforms in India after 1991, reforms in trade and foreign investment.
Banking, finance and macroeconomic policies: aspects of banking in India, CRR and SLR, financial sector reforms in India, fiscal and monetary policy, savings and investment rates in India.
Inequalities in social development: India’s achievements in health, education and other social sectors, disparities between Indian States in human development.
Poverty: Methodology of poverty estimation, Issues in poverty estimation in India.
India’s labour market: unemployment, labour force participation rates.
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Unit - 5: Mathematics for Economics |
Preliminaries and functions: Set theory and number theory, elementary functions: quadratic, polynomial, power, exponential, logarithmic, functions of several variables, graphs and level curves, convex set, concavity and quasiconcavity of function, convexity and quasiconvexity of functions, sequences and series: convergence, algebraic properties and applications, complex numbers and its geometrical representation, De Moivre’s theorem and its application
Differential calculus:Limits, continuity and differentiability, mean value theorems, Taylor’s theorem, partial differentiation, gradient, chain rule, second and higher order derivatives: properties and applications, implicit function theorem, and application to comparative statics problems, homogeneous and homothetic functions: characterisations and applications
Integral calculus: Definite integrals, fundamental theorems, indefinite integrals and applications.
Differential equations, and difference equations: First order difference equations, first order differential equations and applications.
Linear algebra: Matrix representations and elementary operations, systems of linear equations: properties of their solution, linear independence and dependence, rank, determinants, eigenvectors and eigenvalues of square matrices, symmetric matrices and quadratic forms, definiteness and semidefiniteness of quadratic forms.
Optimization: Local and global optima: geometric and calculus-based characterisations, and applications, multivariate optimization, constrained optimization and method of Lagrange multiplier, second order condition of optima, definiteness and optimality, |
Download IIT JAM Economics Syllabus PDF
You must plan your preparation with the help of this detailed IIT JAM 2026 Syllabus of your subject discussed here. We suggest you cover the complete syllabus as questions can be asked from any topic.
After completing the theory part, you should solve the previous year's questions or IIT JAM Mock Test Papers to increase accuracy and speed in the exam.
Frequently Asked Questions for IIT JAM Syllabus 2026
Eduncle has come with the list of most common questions asked by the aspirants regarding the IIT JAM 2026 Syllabus:
Q.1) Does syllabus of IIT JAM change every year?
Ans.) No, JAM Syllabus does not change every year by IIT. But, IIT Roorkee made some major changes in the syllabus of all seven subjects.
Q.2) Is there one book that covers the whole IIT JAM Syllabus?
Ans.) There are no books that cover the complete syllabus of IIT JAM. You need 2-3 books or a preparation course to cover all the topics. If you want to get the IIT JAM 2026 Syllabus in a single notebook or document, then you should get IIT JAM Exam Study Material.
Q.3) What is the syllabus for IIT JAM MSc in Microbiology?
Ans.) None of the IITs provides Syllabus of IIT JAM Microbiology. It is a part of Biotechnology.
Q.4) Is the Joint Admission Test strictly based on the given IIT JAM syllabus?
Ans.) Yes, JAM Exam is completely based on the given syllabus. So, if you are preparing for JAM, you should cover your subject's whole syllabus.
After checking the complete IIT JAM Syllabus 2026, it is important to know the best strategy to crack the exam. Read the subject-wise IIT JAM Exam Preparation Tips that will help you to increase the chances of cracking the IIT JAM Exam.
However, if you have any queries regarding the same, you can ask us in the comment section below. We'll be happy to assist you!
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