Course Outcomes Semester - 3 Physics Phy-301 - Computer Programming & Thermodynamics
Course Outcomes Semester - 3 Physics Phy-301 - Computer Programming & Thermodynamics
Course Outcomes Semester - 3 Physics Phy-301 - Computer Programming & Thermodynamics
Semester -3
PHYSICS
PHY- 301- COMPUTER PROGRAMMING & THERMODYNAMICS
After completion of the course students will be able to-
1. Understand the basics of FORTRAN programing along with the algorithms used to
build the program.
2. Further student get to know about the basic laws of Thermodynamics, their corollaries,
and comprehension of how they can be applied to explain specific natural phenomena.
3. Also they understand the working of Carnot Engine and various causes of pollutions
which internal combustion engine causes.
2. The basics of Optics in which they get to know about the effect of translation and
refraction. Moreover, chromatic and spherical aberration and distortions are dealt
which helps them to understand about the lenses as well as the defects which can occur.
3. Again in optics topic of interference is taught which helps students to understand the
division of wavefront in interference. Further Fresnel’s Biprism and its application to
determine the wavelength of sodium light is dealt which helps the student to find the
thickness of very thin objects like Mica practically.
2. Also along with electronics, students get to know about computer programming and
ideas how to make algorithm to simplify the problems.
CHEMISTRY
(Practical) CH-304
(Inorganic)
Upon successful completion of Math BM -231 Advanced Calculus a student will be able to:
1. understand the concept of limit for real functions and be able to calculate limits of
standard functions.
2. understand the concept of continuity and be familiar with the statements and proofs of the
standard results about continuous real functions.
3. understand the concept of the differentiability of a real valued function and be familiar
with the statements and proofs of the standard results about differentiable real function.
4. compute the Taylor expansion for function of two variable.
5. understand the significance of Rolles theorem, Lagrange mean value theorem and their
geometrical interperetaion.
6. understand the significance of Schwarz theorem and Youngs theorem
7. find the locus of the centre of curvature , involutes , Envelopes
Upon successful completion of Math BM -232 Partial Differential Equation a student will
be able to:
PHYSICS
PHY- 401- STATISTICAL MECHANICS
After completion of the course students will be able to understand-
1. The basics of Statistical Physics in which they become capable of calculating the
probabilities minimum as well as maximum for the distribution of the particles in two
boxes along with the knowledge of Phase space & accessible states of thermodynamic
Probability.
2. Further, students get to know about the Fraunhoffer’s diffraction which dealt with
single slit diffraction, two slit diffraction and more. Moreover, they get to know the
resolution of telescope which can be calculated.
3. Also, the phenomenon of polarisation and it’s analysis. Students get to know about the
polarised light that can be produced by Nicol’s Prism, Quarter wave Plate and Half
Wave Plate which are used to produce and detect the plane polarised and circularly
polarised light.
4. They get to know about the instruments such as Polarimeter is used to calculate the
Specific rotation.
2. Also along with electronics, students get to know about computer programming and
ideas how to make algorithm to simplify the problems.
1. Explain Second law of thermodynamics, need for the law, different statements of the
law, Carnot’s cycles and its efficiency, Carnot’s theorm, Thermodynamics scale of
temperature.
2. Understand concept of entropy – entropy as a state function, entropy as a function of
V & T, entropy as a function of P & T, entropy change in physical change, entropy as
a criterion of spontaneity and equilibrium. Entropy change in ideal gases and mixing
of gases.
3. Explain Third law of thermodynamics: Nernst heat theorem, statement of concept of
residual entropy, evaluation of absolute entropy from heat capacity data. Gibbs and
Helmholtz functions; Gibbs function (G) and Helmholtz function (A) as
thermodynamic quantities, A & G as criteria for thermodynamic equilibrium and
spontaneity, their advantage over entropy change. Variation of G and A with P, V and
T.
4. Differentiate between Electrolytic and Galvanic cells – reversible & Irreversible cells.
5. Explain conventional representation of electrochemical cells. EMF of cell and its
measurement, Weston standard cell, activity and activity coefficients. Calculation of
thermodynamic quantities of cell reaction ( G, H & K).
6. Define types of reversible electrodes – metal-metal ion gas electrode, metal –insoluble
salt- anion and redox electrodes. Electrode reactions, Nernst equations, derivation of
cell EMF and single electrode potential. Standard Hydrogen electrode, reference
electrodes, standard electrodes potential, sign conventions, electrochemical series and
its applications.
7. Explain concentration cells with and without transference, liquid junction potential,
application of EMF measurement i.e. valency of ions, solubility product activity
coefficient, potentiometric titration (acid- base and redox). Determination of pH using
Hydrogen electrode, Quinhydrone electrode and glass electrode by potentiometric
methods.
1. Explain molecular vibrations, Hooke's law, selection rules, intensity and position of
IR bands, measurement of IR spectrum, fingerprint region, characteristic absorptions
of various functional groups and interpretation of IR spectra of simple organic
compounds.
2. Define applications of IR spectroscopy in structure elucidation of simple organic
compounds.
3. Understand structure and nomenclature of amines and its physical properties.
4. Explain the technique of separation of a mixture of primary, secondary and tertiary
amines. Structural features affecting basicity of amines.
5. Explain Preparation of alkyl and aryl amines (reduction of nitro compounds, nitriles,
reductive amination of aldehydic and ketonic compounds.
6. Understand various name reactions such as Gabrielphthalimide reaction, Hofmann
bromamide reaction.
7. Explain electrophilic aromatic substitution in aryl amines, reactions of amines with
nitrous acid.
8. Explain mechanism of diazotisation, structure of benzene diazonium chloride,
Replacement of diazo group by H, OH, F, Cl, Br, I, NO2 and CN groups, reduction of
diazonium salts to hyrazines, coupling reaction and its synthetic application.
9. Explain the preparation of nitro alkanes and nitro arenes and their chemical reactions.
Mechanism of electrophilic substitution reactions in nitro arenes and their reductions
in acidic, neutral and alkaline medium.
10. Explain Nomenclature and structure of the carbonyl group. Synthesis of aldehydes
and ketones with particular reference to the synthesis of aldehydes from acid
chlorides, advantage of oxidation of alcohols with chromium trioxide (Sarett reagent)
pyridinium chlorochromate (PCC) and pyridinium dichromate., Physical properties.
Comparison of reactivities of aldehydes and ketones.
11. Explain mechanism of nucleophilic additions to carbonyl group with particular
emphasis on benzoin, aldol, Perkin and Knoevenagel condensations. Condensation
with ammonia and its derivatives. Wittig reaction. Mannich reaction. Oxidation of
aldehydes, Baeyer–Villiger oxidation of ketones, Cannizzaro reaction. MPV,
Clemmensen, Wolff-Kishner, LiAlH4 and NaBH4 reductions.
(Practical) CH-404
(Inorganic)
1. Verify Beer - Lambert law for KMnO4 /K2Cr2O7 and determine the concentration of
the given KMnO4 / K2Cr2O7 solution.
2. Prepare Cuprous chloride, prussion blue from iron fillings, tetraammine cupric sulpha
te, chrome alum, potassium trioxalatochromate(III).
(Physical)
MATHEMATICS
Math 12BSM 241
Upon successful completion of Math BM -241 Sequences and Series, a student will be able
to:
1. Describe the real line as a complete, ordered field
2. Determine the basic topological properties of subsets of the real numbers
3. Use the definitions of convergence as they apply to sequences, series and functions
4. Determine infinite series, if a given series is a geometric series, geometric series
converges, calculate the sum of a geometric series.
5. Use the Comparison test, Alternating series test and the Ratio test, Raabes test,
Logarithmic test on infinite series and understand the terms absolute and conditional
convergence.
Upon successful completion of Math BM -242 Special function and Integral Transform, a
student will be able to:
1. Gain a range of techniques employing the Laplace and Fourier Transforms in the
solution of ordinary and partial differential equations. They will also have an
appreciation of generalized functions, their calculus and applications.
2. Demonstrate a firm understanding of the solution techniques for Linear Properties of
Integral Transforms and Special function.
3. Obtain the power series solutions of Legendre's differential equation, Derive
Rodrigue's formula for Legendre polynomials.
4. Obtain Legendre polynomials through generating function.
5. Use recurrence relations for Legendre polynomials and its orthogonality property,
derive Rodrigue's formula, generating function, recurrence relations and orthogonal
property of Hennite and Laguerre polynomials and use them in various application.