Download PTU B.Tech 2020 March EE 4th Sem Electromagnetic Fields Question Paper

Download PTU (I.K. Gujral Punjab Technical University Jalandhar (IKGPTU) ) BE/BTech EE (Electrical Engineering) 2020 March 4th Sem Electromagnetic Fields Previous Question Paper

1 | M-57106 (S2)-2165
Roll No. Total No. of Pages : 02
Total No. of Questions : 09
B.Tech.(EE)/(Electrical & Electronics Engg.) (2012 Onwards) /
(Electronics & Electrical Engg.) (2012 to 2017)
(Sem.?4)
ELECTROMAGNETIC FIELDS
Subject Code : BTEE-403
M.Code : 57106
Time : 3 Hrs. Max. Marks : 60
INSTRUCTION TO CANDIDATES :
1. SECTION-A is COMPULSORY consisting of TEN questions carrying TWO marks
each.
2. SECTION-B contains FIVE questions carrying FIVE marks each and students
has to attempt any FOUR questions.
3. SECTION-C contains THREE questions carrying TEN marks each and students
has to attempt any TWO questions.

SECTION-A
1. Write briefly :
a) Find the gradient of a scalar field f, where
f(x,y,z) = x
2
y+e
z
, where e = 2.71828
What is the magnitude and direction of the gradient at the point P(2,3,4)?
b) State ?Green?s Theorem?.
c) What is a magnetic dipole? Explain.
d) Predict the nature of the vector field .
x y z
A yz a zx a xy a
? ? ?
? ? ?
e) Does A.B = A.C implies that B = C? Justify your answer.
f) If E is zero at any point, does it result into zero electric potential at that point?
g) What is a Vector Magnetic Potential?
h) What is the significance of displacement current?
i) Why mobile phone does not work properly in the lift of the building once its door
gets closed?
j) Why is Transverse Electromagnetic Wave so called?
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1 | M-57106 (S2)-2165
Roll No. Total No. of Pages : 02
Total No. of Questions : 09
B.Tech.(EE)/(Electrical & Electronics Engg.) (2012 Onwards) /
(Electronics & Electrical Engg.) (2012 to 2017)
(Sem.?4)
ELECTROMAGNETIC FIELDS
Subject Code : BTEE-403
M.Code : 57106
Time : 3 Hrs. Max. Marks : 60
INSTRUCTION TO CANDIDATES :
1. SECTION-A is COMPULSORY consisting of TEN questions carrying TWO marks
each.
2. SECTION-B contains FIVE questions carrying FIVE marks each and students
has to attempt any FOUR questions.
3. SECTION-C contains THREE questions carrying TEN marks each and students
has to attempt any TWO questions.

SECTION-A
1. Write briefly :
a) Find the gradient of a scalar field f, where
f(x,y,z) = x
2
y+e
z
, where e = 2.71828
What is the magnitude and direction of the gradient at the point P(2,3,4)?
b) State ?Green?s Theorem?.
c) What is a magnetic dipole? Explain.
d) Predict the nature of the vector field .
x y z
A yz a zx a xy a
? ? ?
? ? ?
e) Does A.B = A.C implies that B = C? Justify your answer.
f) If E is zero at any point, does it result into zero electric potential at that point?
g) What is a Vector Magnetic Potential?
h) What is the significance of displacement current?
i) Why mobile phone does not work properly in the lift of the building once its door
gets closed?
j) Why is Transverse Electromagnetic Wave so called?
2 | M-57106 (S2)-2165
SECTION-B
2. State and prove Poynting?s Theorem.
3. State Biot Savart?s law. Derive its point form. Hence, use this law to obtain magnetic
field due to a wire of infinite length and carrying current I at a point distant r from the
wire.
4. Transform the vector 3 4 x y
z
a a a
? ? ?
? ? into cylindrical coordinate system at point P(2,2,4).
5. A uniform plane wave of frequency 16GHz is traveling in a medium with conductivity as
24 S/m, ?
r
= 45 and ?
r
= 1. Obtain the loss tangent and predict the nature of the medium.
Also, calculate the different characteristics associated with the wave.
6. State and prove boundary conditions associated with magnetic fields.

SECTION-C
7. a) The dielectric constant of water is 78. Find :
i) The Brewester angle for parallel polarization, and the corresponding angle of
transmission.
ii) The reflection and transmission coefficients when a plane wave with
perpendicular polarization is incident from air on water surface at incidence angle
equal to Brewster angle.
b) Obtain the expression of capacitance of a cylindrical capacitor using Laplace?s
equation.
8. State and prove Maxwell?s equation in differential and integral forms.
9. Write short notes on the following :
a) Helmholtz Theorem
b) Stoke?s Theorem
c) Spherical Coordinate System



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 post was last modified on 21 March 2020