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5th August 2015, 05:07 PM
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NIT Jalandhar first year syllabus
Will you please share with me the B.Tech 1st year syllabus of Dr B R Ambedkar National Institute of Technology Jalandhar?
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#2
6th August 2015, 10:50 AM
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Re: NIT Jalandhar first year syllabus
As you want to get the B.Tech 1st year syllabus of Dr B R Ambedkar National Institute of Technology Jalandhar so here is the information of the same for you: Semester 1: Group A Mathematics-I Physics Electrical Sciences Computer Programming Bio Sciences Psychology of Human Behaviour Physics Lab Engineering graphics Electrical Science Lab Computer Programming Lab Group B: Mathematics-I Chemistry Elements of Mechanical Engg. English Communication Environmental Science & Tech. Introduction to Management Manufacturing Processes Mechanical Engineering. Lab English Communication Lab Chemistry Lab Semester 2: Group A: Mathematics-II Chemistry Elements of Mechanical Engg. English Communication Environmental Science & Tech. Introduction to Management Manufacturing Processes Mechanical Engineering. Lab English Communication Lab Chemistry Lab Group B: Math-II Physics Electrical Sciences Computer Programming Bio Sciences Psychology of Human Behaviour Physics Lab Engineering graphics Electrical Science Lab Computer Programming Lab CH-101 Chemistry: Part A: Conceptual Chemistry: 1. Molecular Structure and Bonding: The VSEPR model, Valence-bond theory, Molecular orbital theory, molecular orbitals of polyatomic molecules, The molecular orbital theory of solids, Semi conduction and Superconduction. 4 2. Redox Behavior and its Implications: Reduction Potentials, Redox stability in water, The diagrammatic presentation of potential data, The effect of complex formation on potentials. 3 3. Chemical and Phase Equlibria: Phase diagram for single component system, Phase diagram for mixtures, Properties of non-electrolyte solutions, Kinds of Electrodes, Concentration Cells, Corrosion of Metals in Acids, Corrosion by oxygen, Corrosion by Metal contact, The Lead storage cell and Fuel Cell. 5 4. Chemical Response to Photons: Laws of Photochemistry, Photo physical processes, Fluorescence and Phosphorescence, Flash photeolysis, Photochemical reactions: Photolysis of HI, Photochemical reaction between H2 and Br2, Photosensitized reactions and photocleavage of water. 3 5. Probes (Tools) for Structural Elucidation: Lambert Beer’s Law, Principles and applications of U.V.Visible Molecular Absorption Spectroscopy; Chromophores, Effect of Conjugation on Chromophores, Absorption by aromatic systems, Rotational and Vibrational Spectroscopy- Principles and application to simple molecules, Magnetic Resonance Spectroscopy-Principles and Application to simple molecules and Introduction to Photoelectron Spectroscopy. 5 6. Coordination Bond and its Implications: Bonding in tetrahedral and octahedral Complexes, Applications in analytical chemistry, Biological system, Catalysis and Sandwich Compounds, Oxygen Storage and Transport. 4 7. Thermodynamic and Kinetic Aspects of Chemical Conversion: Free Energy and its Implications in occurrence of a Chemical Reaction, Kinetic Aspects of Occurrence of a Chemical Reaction and Examples of Significant Chemical Reactions. 4 8. Solid State, Adsorption and Diffusion: Introduction to Solid State Chemistry, Physical and Chemical Adsorption, Theories of Adsorption, Adsorption Isotherms, Laws of Diffusion and its implications, Nernst Distribution Law and Solvent Extraction. 9. Basic Principles of Organic Synthesis: Substitution, Elimination, Addition and Rearrangement Reactions, Reagents used in organic synthesis. Part B: Chemistry in the Service of Society (Illustrative Examples and application Only) Building and Construction Materials(1), Health and Medicine(2), Materials for Electronics(1), Material for Transport Technology(1), Materials for Energy Devices(2), Environment-Pollution Monitoring and Control(2) and Catalysis and catalyst Development(1). Books Recommended 1. Shriver D F and Atkin A W, “lnorganic Chemistry” 3rd Ed., ELBS, Oxford Press, Delhi (1999). 2. Castellan G W “Physical Chemistry” 3rd Ed., Narosa (1995). 3. Morrison R T and Boy R N “Organic Chemistry”, 6th Ed., Pearson Education, New Delhi (2002). 4. Skoog D A, Holles F J and Mieman T. A., “Principles of Instrumental Analysis”, 5th Ed., Hercaurt Asia PTE Ltd. Singapore (2001). 5. Hill J W “Chemistry for Changing times” 6th Ed., Macmillan, Canada (1995). CH-102 Chemistry Laboratory: 1. To draw the phase diagram of lead-in binary system. 2. To study the adsorption of acetic acid on activated charcoal. 3. To verify Bear’s law for a coloured solution and to determine the concentration of a given unknown solution. 4. Determine the partition coefficient of iodine between carbon tetrachloride and water. 5. Determine the viscosity of a given liquid by Oswald’s viscometer. 6. To determine the molecular weight of a given compound by cryoscopy. 7. Isolation of caffeine from tea leaves 8. To Synthesize paracitamol and determine percentage yield of the product. 9. To synthesize Phenol and Urea formaldehyde resin. 10. Thin layer-chromatographic separations of amino acids/organic molecules. 11. Determination of ion-exchange capacity of a given ion-exchanger (cationic /Anionic). 12. Determination of COD of water sample. 13. To draw the pH-titration curve of strong acid vs strong base. 14. To determine concentration of trace metals by atomic absorption spectrophotometer. 15. An investigatory project (compulsory for all students). MA-101 Mathematics-I: Formation of ordinary differential equations, solution of first order differential equations by separation of variables, homogeneous equations, exact differential equations, equations reducible to exact form by integrating factors, equations of the first order and higher degree, Clairaut’s equation. Linear differential equations with constant coefficients, Cauchy’s homogeneous linear equation, Legendre’s linear equation, simultaneous linear equations with constant coefficients. Fourier series of periodic functions, even and odd functions, half range expansions and Fourier series of different wave forms, complex form of Fourier series and practical harmonic analysis. Laplace transforms of various standard functions, properties of Laplace transforms and inverse Laplace transforms, Convolution theorem, Laplace transforms of unit step function, imulse function and periodic functions, application to solution of ordinary differential equations with constant coefficients and simultaneous differential equations. Z-transform and difference equations, elementary properties of z-transform, Convolution theorem, formation of difference equations using z-transform. Fourier transforms, Fourier integral theorem, Fourier sine, cosine integrals and transforms, Fourier transforms of derivatives of a function, convolution theorem, Parseval’s identity. Books Recommended: 1. E Kreyszig, “Advanced Engineering Mathematics”, 8th Ed., John Wiley, Singapore (2001). 2. R K Jain and S R K lyengar, “Advanced Engineering Mathematics”, 2nd Ed., Narosa Publishing House, New Delhi (2003). 3. B S Grewal, “Higher Engineering mathematics”, Thirty-fifth edition, Khanna Publishers, Delhi MA-102 Mathematics-II: Linear dependence of vectors and rank of matrices, linear transformations and inverse of matrices, reduction to normal form, bilinear form and quadratic form, consistency and solution of linear algebraic system of equations, eigen values, eigen vectors and their applications to system of ordinary differential equations, Cayley Hamilton theorem, orthogonal, unitary, hermitian and similar matrices. Differential calculus of functions of several variables, partial differentiation, homogeneous functions and Euler’s theorem, Taylor’s and Maclaurin’s series, Taylor’s theorem for functions of two variables, functions of several variables, Lagrange’s method of multipliers. Double and triple integrals, change of order of integration, change of variables, applications to evaluation of area, surface area and volume. Scalar, and vector fields, differentiation of vectors, velocity and acceleration, vector differential operators Del, Gradient, Divergence and Curl and their physical interpretations, formulae involving these operators, line, surface and volume integrals, solenoidal and irrotational vectors, Green’s theorem, Gauss divergence theorem, Stoke’s theorem and their applications. Formulation and classification of partial differential equations, solution of first order linear equations, standard forms of non-linear equations, Charpit’s method, linear equations with constant coefficients, non-homogenous linear equations, Monge’s method for non-homogenous equations of second order, separation of variables method for solution of heat, wave and Laplace equation. Books Recommended: 1. E Kreyszig, “Advanced Engineering Mathematics”, 8th Ed., John Wiley,Singapore (2001). 2. R K Jain and S R K lyengar, “Advanced Engineering Mathematics”, 2nd Ed., Narosa Publishing House, New Delhi (2003). 3. I A N Sneddon, “Elements of Partial Differential Equations”, Tata McGraw Hill, Delhi (1974). 4. B S Grewal, “Higher Engineering Mathematics”, Thirty-fifth edition, Khanna Publishers, Delhi. For more detailed information I am uploading a PDF file which is free to download: Contact Details: Dr. B R Ambedkar National Institute of Technology GT Road, Amritsar Bypass Road Jalandhar, Punjab 144011 India Map Location: [MAP]Dr. B R Ambedkar National Institute of Technology[/MAP] |