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  #1  
2nd May 2015, 09:41 AM
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Jadavpur University Calcutta - 700 032

I want to send the admission application form to the Jadavpur University and for that need the postal address of Jadavpur University Calcutta . Please provide the Jadavpur University Calcutta postal address . I want confirm that 700 032 is pincode of Jadavpur University or not .
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  #2  
15th May 2018, 12:08 PM
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Re: Jadavpur University Calcutta - 700 032

I want to do B.SC Physics Degree from Jadavpur University located in Calcutta (700 032). I want to know about duration of this Course, so someone is here who will tell me about duration and intake for B.SC Physics Course of Jadavpur University located in Calcutta?
  #3  
15th May 2018, 12:10 PM
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Join Date: Aug 2012
Re: Jadavpur University Calcutta - 700 032

The Jadavpur University was founded in 1955.

The University is approved by University Grants Commission (UGC).

There are many Educational Departments in University that offers a wide range of Educational Programs.

The Department of Physics offers following courses:

Bachelor of Science in Physics
Master of Science in Physics (Day)
Master of Science in Electronics Science
Master of Science in Physics (Evening)
Doctor of Philosophy in Science(Physics)

I am providing information about Bachelor of Science in Physics Course:

Bachelor of Science in Physics:

Duration:
3 Years

Educational Qualification:
10+2 passed in Science stream from any recognized University

Intake:
55 Seats

Syllabus:

HO1 (Mechanics I)
Kinematics, Dynamics, Newtons Laws of motion: Review of elementary problems.
Motion of a particle in one dimension, time dependent force, velocity dependent damping force, conservative force concept of potential, simple harmonic oscillator. Conservation of linear momentum and energy, Motion of falling bodies in a variable Gravitational field.
Motion of particle in two and three dimensions; Kinematics in a plane and in three dimensions; Harmonic oscillator in two and three dimensions; Motion under central force, Conservation of angular momentum, Kepler problem, Motion of charged particles in electric and magnetic fields.
Motion of a system of particles, center of mass (derivation in some simple cases linear distribution of mass, laminar bodies, hemisphere etc.), Variable mass problem (rockets and conveyor belts): The two body problem; Collision elastic and inelastic collisions, center of mass and laboratory coordinates, scattering cross section. Rutherford scattering.
Motion of a rigid body, rotation about an axis, Moment of inertia, Theorem of parallel and perpendicular axes, Calculation of moment of inertia for simple cases (rod, disk, sphere etc.), the simple pendulum, the compound pendulum bar pendulum, correction for the finite amplitude of swing.
Galilean invariance, moving coordinate system, linearly accelerated frame and concept of pseudo force.

HO1 (Mathematical methods I)
Functions of more than one variable, partial derivatives, the total differential and total derivative, Exact and inexact differentials, homogeneous functions, Eulers theorem, Taylors theorem for more than one variable, stationary values of functions of many variables, stationary values under constraints.
Matrices; addition, subtraction and multiplication of matrices; column and row matrices, associative and distributive laws; commutation and anti commutation of matrices; transpose of matrix, symmetric and antisymmetric matrices.
Vector algebra, addition and subtraction of vectors, dot and cross products, the triple scalar and vector products, reciprocal vectors; Differentiation of vectors, gradient of a scalar field, the divergence and curl of vector fields, line integrals, surface integrals and volume integrals; Stocks theorem, Gausss divergence theorem, Greens theorem, Generalized orthogonal coordinates; gradient, divergence, curl and Laplacian in Cartesian, spherical polar and cylindrical coordinates.
Ordinary differential equations; First order linear equations, second order linear equations with constant coefficients; Examples of simple harmonic motion, damped simple harmonic motions, forced vibration. Fourier series: Calculation of Fourier coefficients.
Books: Riley, Hobson & Bence, Mathematical Methods for Physics & Engineering Simons, Differential equations.

HO2 (Heat I)
Concept of temperature, constant volume and constant pressuregas thermometers Platinum resistance thermometer.
Kinetic theory of gases; equation of state of a perfect gas; significance of temperature, derivation of the gas laws, mean free path, Maxwells law for the distribution of velocities and its verification; mean speed, root mean square speed and most probable speed, degrees of freedom, equipartition of energy, application to specific heats; Transport properties viscosity and thermal conductivity of a gas; Diffusion in gases,
Brownian motion, Einsteins formula; Determination of Avogadro number. Experimental studies of isotherms of real gases; Van der Waas equation of state, Critical constants, law of corresponding states, Virial coefficients, Boyle temperature.
Conduction of heat; conductivity and diffusivity; Fourier equation for the propagation of heat and its stedy state solution for rectilinear, radial and cylindrical flow of heat; Measurement of thermal conductivity for good and bad conductors.

HO2 ( General Properties of Matter )
Gravitation: Gravitational potential and intensity: Gauss theorem; Calculation of intensity due to a linear distribution of mass, calculation of potential and intensity due to distribution of masses with cylindrical and spherical symmetry; Self energy of a Sphere; Determination of G; Gravitational and inertial mass. The simple pendulum, the compound pendulum bar pendulum, correction for the finite amplitude.
Elasticity; Hookes law, relation between elastic constants; Torsion of a cylinder; Bending moment, Cantilever, Beam supported at both ends, Beams clamped at both ends, Reciprocity theorem; Elastic energy in different types of deformation.
Surface tension; Molecular forces, surface tension and surface energy; Angle of contact; Excess pressure over a curved liquid surface, Capillarity; Shape of liquid drops. Ripples.
Viscosity of liquids ; Streamline and turbulent motion; Reynolds number; Poiseuilles equation. Stokes law, Rotating cylinder and rotating disc methods for determining the coefficient of viscosity.
Equation of continuity; Eulers equation for liquid flow; Bernoullis theorem and its applications.

Jadavpur University B.Sc Physics Syllabus
jaduniv.edu.in/upload_files/course_file/1285581829-1.sc

Contacts
Jadavpur University
188, Raja S.C. Mallick Rd,
Kolkata - 700032.
+91 33 2457 2227


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