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Roll No. Total No. of Pages : 02
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Total No. of Questions : 09B.Sc.(Honours)Mathematics (Sem.-1)
ELECTRICITY AND MAGNETISM
Subject Code : UC-BSHP-112-19
M.Code : 77315
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Time : 3 Hrs. Max. Marks : 60INSTRUCTIONS TO CANDIDATES :
- SECTION-A is COMPULSORY consisting of TEN questions carrying TWO marks each.
- SECTION -B & C have FOUR questions each.
- Attempt any FIVE questions from SECTION B & C carrying EIGHT marks each.
- Select atleast TWO questions from SECTION - B & C.
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SECTION-A
- Answer briefly :
- What do you mean by solenoidal field? Give example.
- Find a unit normal to the surface x2y +2xz2=4 at (2, -2, 3).
- Why two electric lines of force do not cross each other?
- What is an equipotential surface? Can two equipotential surfaces intersect?
- A sphere of radius 3 cm, has a point charge 7.6 nC located at its centre. Find the electric flux through it.
- State the two boundary conditions for magnetostatics.
- What is the force experienced by a charged particle moving along the direction of the magnetic field?
- Define Poynting vector for electromagnetic waves.
- Distinguish between conduction and displacement current.
- Write four Maxwell’s equations in integral form.
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Firstranker's choice FirstRanker.comSECTION-B
- Describe gradient of a scalar field. Explain its physical significance.
- State and prove Gauss divergence theorem. Give its importance.
- Using Gauss law, calculate the electric field due to a uniformly charged non-conducting solid sphere at a point (a) outside the sphere (b) on the surface of sphere and (c) inside the sphere.
- What do you mean by an electric dipole? What is the value of the potential at a point (a) on the axis of the dipole (b) on the normal to the axis?
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SECTION-C
- Using Biot and Savart’s law, find the magnetic field due to an infinite straight wire carrying current.
- State and prove Ampere’s circuital law of magnetic field. Show that the line integral of the magnetic field over a closed path is independent of the shape of the path.
- Derive general wave equation for electric vector and magnetic vector for electromagnetic waves in a medium with finite permeability and permittivity but no conductivity.
- State and derive Poynting Theorem for the flow of electromagnetic energy in a medium.
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NOTE : Disclosure of Identity by writing Mobile No. or Making of passing request on any page of Answer Sheet will lead to UMC against the Student.
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This download link is referred from the post: PTU B.Sc (Honours) 2020 March Previous Question Papers