University Questions with Answers (Long Answered Questions)

University Questions with Answers (Long Answered Questions)

(Regulation 2013)

Dec.-14      

Q. 1 Derive and explain Maxwell's equations both in integral and point forms. (Refer section 9.5)   [10]

Q. 2 Explain the relationship between the field theory and circuit theory using  simple RLC series           circuit. (Refer section 9.9)       [12]

May-16     

Q. 3 Starting from the basic principle obtain        Maxwell's equations in point and integral form. (Refer section 9.5)         [8]

Q. 4 Explain the relation between field theory and         circuit theory. (Refer section 9.9)      [8]

Dec.-16      

Q. 5 Derive Maxwell's equation         in both point and integral form for conducting medium and free space. (Refer section 9.5)    [13]

Q. 6 Explain the concept of emf induction in static and time varying magnetic field. (Refer section 9.2) [8]

May-17     

Q. 7 Derive and explain Maxwell's equations both in integral and point forms. (Refer section 9.5) [16]

Q. 8 Explain the relationship between the field theory and circuit theory using a simple RLC series circuit. (Refer section 9.9) [8]

Dec-17

Q. 9 Describe the function of a transformer starting from fundamental principles. (Refer section 9.10) [6]

Q. 10 Describe the applications where circuit theory is used and applications, where field theory is used. (Refer section 9.10)    [7]

Q. 11 Derive and explain Maxwell's equations both in integral and point forms. (Refer section 9.5) [16]

May-18

Q. 12 Write a technical note on 'Transformer EMF and Motional EMF'. (Refer section 9.2)  [6]

Q. 13 Describe the relationship between field theory and circuit theory. (Refer section 9.9)    [7]

Q. 14 From the basics, derive the expressions for maxwell's equation in differential and integral form. (Refer section 9.5)         [15]

(Regulation 2017)

Dec.-18

Q. 15 Derive and explain the Maxwell's equations in integral and differential forms.(Refer section 9.5) [13]

Q. 16 Explain how the circuit equation for a series RLC circuit is derived from the field relations. (Refer section 9.9)         [8]