0 BT Fy 1819
0 BT Fy 1819
Semester I
      Course                                                                                        Periods
                                          Course                             CCC     SET                         Credits
       Code                                                                                    L        T   P
      FY201      Induction Programme                                         MCC       -       -        -    -      0
      MA201      Mathematics-I                                               BSC      TY      3         1    0      4
      PH201      Physics                                                     BSC      TY      3         1    0      4
      CY201      Chemistry                                                   BSC      TY      3         1    0      4
      HS201      English for Communication                                   HSM      TY      2         0    2      3
      ME201      Workshop and Manufacturing Practice                         ESC      LB      0         0    3     1.5
      PH202      Physics Laboratory                                          BSC      LB      0         0    3     1.5
      CY202      Chemistry Laboratory                                        BSC      LB      0         0    3     1.5
                                                                                              11        3   11      -
                                            Total
                                                                                                      25          19.5
     Course                                                                                         Periods
                                          Course                             CCC     SET                         Credits
     Code                                                                                       L       T   P
     FY201      Induction Programme                                         MCC        -        -       -    -      0
     MA201      Mathematics-I                                               BSC       TY       3        1    0      4
     EE201      Basic Electrical Engineering                                ESC       TY       3        1    0      4
     CS201      Programming for Problem Solving                             ESC       TY       3        0    0      3
     ME202      Engineering Graphics and Computer Aided Drawing             ESC       TY       2        0    4      3
     CE201      Environmental Science                                       MCC          -     3        0    0      0
     EE202      Basic Electrical Engineering Laboratory                     ESC       LB       0        0   3      1.5
     CS202      Programming Laboratory                                      ESC       LB       0        0   3      1.5
                                                                                               14       2   10      -
                                            Total
                                                                                                      26           17
        CCC - Course Category Code, SET – Semester Exam Type, TY – Theory, LB – Laboratory, PR - Project
                                                       Semester II
Group-I (CS1, CS2, IT1, ME1, ME2, CH1)
      Course                                                                                       Periods
                                          Course                            CCC      SET                        Credits
       Code                                                                                    L       T   P
      MA202      Mathematics-II                                            BSC       TY       3        1    0      4
      EE201      Basic Electrical Engineering                              ESC       TY       3        1    0      4
      CS201      Programming for Problem Solving                           ESC       TY       3        0    0      3
      ME202      Engineering Graphics and Computer Aided Drawing           ESC       TY       2        0    4      3
      CE201      Environmental Science                                     MCC        -       3        0    0      0
      EE202      Basic Electrical Engineering Laboratory                   ESC       LB       0        0   3      1.5
      CS202      Programming Laboratory                                    ESC       LB       0        0   3      1.5
                                                                                              14       2   10      -
                                             Total
                                                                                                     26           17
       Course                                                                                      Periods
                                          Course                          CCC       SET                         Credits
        Code                                                                                  L        T   P
       MA202     Mathematics-II                                           BSC       TY       3         1    0      4
       PH201     Physics                                                  BSC       TY       3         1    0      4
       CY201     Chemistry                                                BSC       TY       3         1    0      4
       HS201     English for Communication                                HSM       TY       2         0    2      3
       ME201     Workshop and Manufacturing Practice                      ESC       LB       0         0    3     1.5
       PH202     Physics Laboratory                                       BSC       LB       0         0    3     1.5
       CY202     Chemistry Laboratory                                     BSC       LB       0         0    3     1.5
                                                                                             11        3   11      -
                                             Total
                                                                                                     25          19.5
        CCC - Course Category Code, SET – Semester Exam Type, TY – Theory, LB – Laboratory, PR - Project
Department : First year                                   Programme: B.Tech
Semester : First                                          Course Category Code: MCC      Semester Exam Type: -
                                                             Periods / Week       Credit       Maximum Marks
Course Code     Course
                                                             L       T     P        C       CA        SE       TM
FY201            Induction Programme                         -       -      -   Non-Credit   -         -        -
Prerequisite     -
                   The course will enable the student to
                 CO1 Acquire social awareness & knowledge for self-development
Course           CO2 Be aware of nature & environment conscious and of Innovative nature.
Outcome          CO3 Develop holistic attitude and harmony in the individual, family, and society
                 CO4 Know about the art and culture, language and literature of this vast secular nation
                 CO5 Integrating technical Education for betterment of society
UNIT-I           Proficiency in English                                            Periods: 12
Communication skills – Diagnostic test on Grammar – Synonyms, Antonyms, Tenses, Sentence Completion,
Idioms & Phrases, One word substitution, Homophones, Homonyms, Use of Prepositions, Subject-verb
                                                                                                                     CO1
agreement – Writing – Paragraph writing, Letter writing, Essay writing, Story Development.
UNIT-II          Bridge course in Mathematics                                      Periods: 12
Fundamentals of differential and integral calculus: Theory, Practice & Test.
Limit of function-Fundamental results on limits-Continuity of a function- Concept of differentiation- Concept of
derivative- Slope of a curve-Differentiation Techniques- Derivatives of elementary functions from first principle-
Derivatives of inverse functions-Logarithmic differentiation- Method of substitution- Differentiation of
                                                                                                                     CO2
parametric functions-Differentiation of implicit functions- Higher order derivatives. Integrals of functions
containing linear functions-Method of integration (Decomposition method, method of substitution, integration
by parts) - Definite integrals. Simple definite integrals- Properties of Definite integrals- Reduction formulae-
Area and volume- Length of curve- surface area of a solid.
UNIT-III         Universal human values                                            Periods: 12
Current Status of the society (Sources of fear)-Reformation through education-Sanskar-What is success (getting
good marks, college admission, Job etc)-What is aim of life (happiness, Prosperity and continuity of happiness
and prosperity)-What is required for happiness (relationship, physical facilities)-Relationship involves all
emotions and feelings-Physical facility-material things required for life-Difference between animal and human
                                                                                                                     CO3
consciousness-Animal consciousness-depending on money, accumulating money by wrong means etc.-Human
consciousness-right thinking, right understanding, right feeling-Happiness through Harmony in the individual,
family, society and nature, leading to fearlessness in the society is the purpose of holistic education or value
education.
UNIT-IV          Literary activities                                               Periods: 12
Team building activities – Quiz – Oral Exercises – Group discussion, Debate, Extempore, Role play.                   CO4
UNIT-V           Creative arts                                                     Periods: 12
Introduction to painting & renowned artworks – Documentary & Short films – Music – Vocal, Instrumental –
                                                                                                                     CO5
Dance – Classical, Cinematic – Mimicry – Mime.
Lecture Periods: 60               Tutorial Periods: -       Practical Periods: -            Total Periods: 60
Reference Books
 -
Department : Mathematics                                 Programme: B.Tech.
Semester : First                                         Course Category Code: BSC     Semester Exam Type: TY
                                                           Periods / Week       Credit        Maximum Marks
Course Code     Course Name
                                                           L      T     P         C         CA      SE       TM
MA201            Mathematics-I                             3      1     -         4         40      60      100
Prerequisite:        -
                           To apply differential calculus to notions of curvature, evolutes and involutes and they will
                 CO1
                           have a basic understanding of Beta and Gamma functions
                 CO2       The mathematical tools needed in evaluating multiple integrals and their usage.
Course
                           The effective mathematical tools for the solutions of differential equations that model
Outcome          CO3
                           physical processes
                 CO4       Able to solve simultaneous linear differential equations
                 CO5       Understands Vector calculus and its applications
UNIT-I           Differential Calculus                                          Periods: 12
Curvature, radius of curvature, evolutes and involutes. Beta and Gamma functions and their properties.              CO1
UNIT-II          Multi variable calculus                                        Periods: 12
Multiple Integrals, change of order of integration in double integrals, Applications: Plane areas (double
integration), Change of variables (Cartesian to polar), Double and triple integrations, Volumes by triple CO2
integration – Mass, Center of mass and Gravity (constant and variable densities).
UNIT-III         First order Ordinary Differential Equation                     Periods: 12
Exact equations, First order linear equations, Bernoulli’s equation, Equations not of first degree, equations
solvable for p, equations solvable for y, equations solvable for x - Clairaut’s type - simple applications, CO3
orthogonal trajectories, growth and decay.
UNIT-IV          Higher Order Ordinary Differential Equation                    Periods: 12
Linear differential equations of higher order - with constant coefficients, the operator D, Euler’s linear
equation of higher order with variable coefficients, simultaneous linear differential equations, solution by CO4
variation of parameters method.
UNIT-V           Vector Calculus                                                Periods: 12
Gradient, divergence and curl, their properties and relations. Scalar line integrals, vector line integrals, scalar
surface integrals, vector surface integral, Theorems of Green, Stokes and Gauss divergence (without proof). CO5
Simple applications involving cubes, sphere and rectangular parallelepipeds.
Lecture Periods: 45             Tutorial Periods: 15       Practical Periods:-             Total Periods: 60
Reference Books:
    1. Veerarajan T, Engineering Mathematics I , McGraw-Hill Education(India) Private Limited, 2014
    2. Veerarajan T, Engineering Mathematics II , McGraw-Hill Education(India) Private Limited, 2015
    3. Venkataraman M.K., Engineering Mathematics, Vol. I&II, The National Publishing Company, Chennai, 2008.
    4. Erwin Kreyszig, Advanced Engineering Mathematics (9 th Ed), John Wiley & Sons, New Delhi, 2011.
    5. Ramana B.V., Higher Engineering Mathematics, Tata McGraw Hill New Delhi, Eleventh Reprint, 2010.
    6. Bali N. and Goyal M., Advanced Engineering Mathematics, Laxmi Publications Pvt. Ltd., New Delhi, 9 thEdition,
         2011.
Department : Mathematics                                Programme : B.Tech
Semester : Second                                       Course Category Code: BSC     Semester Exam Type: TY
                                                          Periods / Week       Credit        Maximum Marks
Course Code     Course Name
                                                          L      T     P         C         CA      SE       TM
MA202             Mathematics-II                          3      1     -         4         40      60      100
Prerequisite:         -
                  CO1        Understands Matrix theory
                  CO2        The tool of Fourier series for learning advanced Engineering Mathematics
                  CO3        The tool of Fourier transform for learning advanced Engineering Mathematics
Course
                             The tools of differentiation of functions of a complex variable that are used in various
Outcome           CO4
                             techniques dealing engineering problems.
                             The tools of integration of functions of a complex variable that are used in various
                  CO5
                             techniques dealing engineering problems.
UNIT-I            Matrices                                                       Periods: 12
Inverse and rank of a matrix, System of linear equations, Symmetric, Skew Symmetric and Orthogonal
matrices, Eigenvalues and Eigenvectors of a real matrix, Characteristic equation, Properties of Eigenvalues. CO1
Cayley-Hamilton Theorem (statement only), Diagonalization of matrices.
UNIT-II           Fourier Series                                                 Periods: 12
Dirichlet’s conditions - Expansion of periodic functions into Fourier series- Change of interval- Half-range
Fourier series. Complex form of Fourier series - Root mean square value - Parseval’s theorem on Fourier CO2
coefficients - Harmonic analysis.
UNIT-III          Fourier Transform                                              Periods: 12
Fourier Integral Theorem(statement only)- Fourier transform, Inverse Fourier transform, definition and
properties - Evaluation of integrals- Fourier cosine and sine transform, definitions and evaluation of integrals CO3
using cosine and sine transforms.
UNIT-IV           Complex Valued function and Conformal Mapping                  Periods: 12
Definition of a Complex valued function f(z) and its derivative - Analytic functions -Necessary condition for a
function f(z) to be analytic (in Cartesian) - Cauchy-Riemann equation - statement of C-R equation in polar form
-sufficient condition for f(z) to be analytic(statement only)- harmonic function- Harmonic and orthogonal
                                                                                                                 CO4
properties of analytic function – Construction of analytic functions. Conformal mapping – Simple and standard
transformations like w = z2, ez, z+c, cz, sinz, 1/z, Bilinear transformation (excluding Schwarz- Christoffel
transformation).
UNIT-V            Complex Integration                                            Periods:12
Cauchy’s Integral theorem, Cauchy’s integral formula (without proof) and problems, Taylor’s and Laurent’s
theorem (without proof), Classification of singularities. Residues and evaluation of residues – Cauchy’s Residue
                                                                                                                 CO5
theorem, Contour integration – Evaluation of real integrals – unit circle and semi-circular contour (excluding
poles on boundaries).
Lecture Periods: 45               Tutorial Periods: 15       Practical Periods:            Total Periods: 60
Reference Books:
    1. Veerarajan T., Engineering Mathematics II , McGraw-Hill Education(India) Private Limited, 2018
    2. Veerarajan T., Transforms and Partial Differential Equations , McGraw-Hill Education(India) Private Limited,
         2016
    3. Venkataraman M.K., Engineering Mathematics, Vol. II and III, The National Publishing Company, 2008.
    4. Erwin Kreyszig, Advanced Engineering Mathematics (Ninth Edition), John Wiley & Sons, New Delhi, 2011
    5. Ramana B.V., Higher Engineering Mathematics, Tata McGraw Hill New Delhi, Eleventh Reprint, 2010.
    6. Bali N. and Goyal M., Advanced Engineering Mathematics, Laxmi Publications Pvt. Ltd., New Delhi, Ninth
         Edition, 2011.
Department : Physics                                     Programme : B.Tech.
Semester : First/Second                                  Course Category Code: BSC     Semester Exam Type: TY
                                                           Periods / Week       Credit        Maximum Marks
Course Code     Course
                                                           L      T     P         C         CA      SE       TM
PH201           Physics                                    3      1     -         4         40      60      100
Prerequisite       -
                            The course will enable the student to:
                   CO1     Understand electric and magnetic field & potential
                   CO2     Study the basics of dielectric materials and its importance
Course
                   CO3     Understand the concepts of wave mechanics and its applications
Outcome
                   CO4     To study the optical phenomena arising due to interference, diffraction and polarization
                   CO5     To discuss the fundamentals of Lasers, fiber optics and its real time applications
UNIT-I             Electromagnetic theory                                           Periods: 12
Brief review of electrostatics, electric field and potential – divergence and curl of electrostatic field – Gauss
law and its applications, Laplace’s equation in one, two and three dimension.
Brief review of magnetostatics, Biot-Savart law – divergence and curl of static magnetic field – Ampere’s law – CO1
magnetic vector potential – comparison of electrostatics and magnetostatics.
UNIT-II            Dielectrics                                                      Periods: 12
Dielectric polarization and its mechanisms – dielectric loss – dielectric breakdown – calculation of electronic
polarizabilities and ionic polarizabilities – temperature and frequency dependence of polarization – internal CO2
field in solids – Clausius-Mossotti relation – ferroelectricity – ferroelectric hysteresis.
UNIT-III           Quantum mechanics                                                Periods: 12
Matter Waves – de Broglie hypothesis – uncertainty principle – Schrödinger wave equations – time dependent
– time independent – physical significance of wave function – application to particle in a one dimensional
                                                                                                                    CO3
potential box – concept of quantum mechanical tunneling (without derivation) – applications of tunneling
(qualitative) to alpha decay, tunnel diode, scanning tunneling microscope.
UNIT-IV            Wave optics                                                      Periods: 12
Interference: airwedge – Newton’s rings – Michelson’s interferometer – types of fringes – determination of
wavelength of a light source.
Diffraction: concept of resolution of spectral lines – Rayleigh’s criterion – resolving power of grating, prism &
                                                                                                                    CO4
telescope.
Polarisation: Basic concepts of double refraction – circular and elliptical polarization – quarter and half wave
plates – optical rotation – specific rotatory power – Laurent’s half shade polarimeter.
UNIT-V             Lasers and Fiber optics                                          Periods: 12
Lasers: Principles of laser – spontaneous and stimulated emissions – Einstein’s theory of matter radiation
interaction – A and B coefficients – population inversion and laser action – optical resonators(qualitative) –
types of lasers –Nd:YAG, CO2 laser, GaAs laser – industrial & medical applications of lasers (any two).
                                                                                                                    CO5
Fiber optics: Principle and propagation of light in optical fiber – numerical aperture and acceptance angle –
step index and graded index fiber – qualitative ideas of attenuation in optical fibers – fiber optic
communication (schematic), active and passive fiber optic sensors, endoscope.
Lecture Periods: 45               Tutorial Periods: 15       Practical Periods: -             Total Periods: 60
Reference Books
1.    David Griffiths, Introduction to Electrodynamics, 3rd Edition, Eastern Economy Edition., 2011
2.    A.S. Vasudeva, Modern Engineering Physics, S. Chand & Co, 2006.
3.    D. J. Griffiths, “Quantum mechanics”, Pearson Education, 2014.
4.    V. Rajendran, Engineering Physics, 2nd Edition, TMH, New Delhi 2011
5.    Avadhanulu M. N. , Engineering Physics, S. Chand & Co, 2007
6.    David Halliday, Robert Resnick and Jearl Walker, Fundamentals of Physics, Wiley publications, 2013
7.    H.J. Pain, The physics of vibrations and waves, Wiley publications, 2005
8.    Ajoy Ghatak, Optics, 5th Edition TMH, New Delhi, 2012
9.    Orazio Svelto, 2nd Edition, plenum Press, Principles of Lasers, 1982.
10.   K. Thyagarajan and Ajoy Ghatak, Lasers Fundamentals and Applications, 2nd Edition, Springer 2010.
Department : Physics                                  Programme : B.Tech.
Semester : First/Second                               Course Category Code: BSC       Semester Exam Type: LB
                                                       Periods / Week       Credit          Maximum Marks
Course Code     Course
                                                        L     T     P         C          CA       SE       TM
PH202            Physics Laboratory                     -     -     3        1.5         40       60       100
Prerequisite         -
                     The students will learn to experimentally measure:
                 CO1        Optical parameters related to the concepts included in theoretical curriculum
Course           CO2        Characteristic parameters of Laser and optical fiber
Outcome          CO3        Thermal conductivity and pressure coefficients
                 CO4        Magnetic field, electrical conductivity and Hall coefficient
                 CO5        Young’s modulus, Rigidity modulus and acceleration due to gravity
Choice of 10-12 experiments from the following
 1. Radius of curvature of a Lens - Newton’s rings
 2. Thickness of a thin object by air – wedge
 3. Spectrometer – resolving power of a prism
 4. Spectrometer – resolving power of a transmission grating                                                CO1
 5. Spectrometer - hollow prism / ordinary & extraordinary rays by calcite prism*
 6. Lorent’s Half shade polarimeter – determination of specific rotatory power
 7. Determination of wavelength of a laser source using transmission grating, reflection grating (vernier
      calipers) & particle size determination
 8. Determination of numerical aperture & acceptance angle of an optical fiber
                                                                                                            CO2
 9. Determination of optical absorption coefficient of materials using laser*
 10. Michelson’s interferometer*
 11. Coefficient of thermal conductivity - radial flow method
 12. Coefficient of thermal conductivity – Lee’s disc method                                                CO3
 13. Jolly’s bulb apparatus experiment – determination of α*
 14. Magnetism: I – H curve
 15. Field along the axis of a coil carrying current
 16. Vibration magnetometer – calculation of magnetic moment & pole strength                                CO4
 17. Electrical conductivity of semiconductor – two probe / four probe method*
 18. Hall effect in a semiconductor*
 19. Determination of Young’s modulus and rigidity modulus
 20. Acceleration due to gravity - compound pendulum
                                                                                                            CO5
*Demonstration experiments