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MMMUT ME 2022-23 Pyq Semester 2

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Sub Code: BSM Roll No

1S3

B. Tech.
Year: Ist, Semester: I|

Test-1I(Examination): 2022-2023
Complex Analysis and Integral Transform
Time: 1 Hr.
Max marks: 15
Note: Attempt all questions. All questions carry equal
marks.
QL. Attempt any two parts of the following. Ql (a) is Marks CO BL PO PI
compulsory. Code
a). () State and prove Initial value theorem for Laplace S 3,4 1.2 .1.J
transformation.
(ii)find the Laplace transformation of function
f(t) = te -Isin3t.

3 1.2 1.1.2
b). Using the Laplace transforn.ation solve initial value
problem y" + 3y' + 2y =et with initial condition
y(0) = 0 and y' (0) = 0.

3 1.2 1.1.2
Find the inverse Laplace transform of function |3
2s²-6s+5
F(S) s3-6s2+11s-6
following. Q2(a) is
Attempt any two parts of the
Q2 1.2 1.1.1
compulsory. Fourier's complex
4.5
a) () Find out the formula for
integral.
cosine transformation of function
(ii)Find the Fourier
2e-5t
f(t) = 5e-2t +
1,2 1.1.2
3 2 2,3
transform of sequence
b Find the Z-
where n 2 0.
un = (n - 1) 2,3 1,2 1.1.2
3
3
convolution theorem on Fourier
State and prove
transformation.

Analysing, 5.
Understanding, 3. Applying, 4.
Remembering, 2.
Taxonomy Levels (1.
BL- Bloom's
Evaluating, 6. Creating)
CO- Course Outcomes

Roll No.

Sub Code: BEE-153


B. Tech.
Year:I /Sem: Il
Test- Il(Examination): 2022-23
Time: 1 Hr. Subject: Basic Electrical Engineering
Max Marks: 10
Note: Attempt ALL questions. Each question carries equal
marks.
Q.1 Attempt any Two parts of the following. Q. I(a) is compulsory. Marks

a Explain the construction and working principle of PMMC type instruments. 3

b) Write the classification of instruments with examples. 2


C) Discuss the analogy between electric &magnetic circuit. 2

Q.2 Attempt any Two parts of the following. Q. 2 (a) is compulsory.


a Explain open and short circuit test of single phase transformer.
2
b) Derive the e.m.f. equation of single-phase transformer.
2
c) Discuss the construction and types of transformers.
BSM-180
ROLL
No.

B. TEC
(SEM ) EVEN SEMESTER
MINOR TEST-II (2022-2023)
PHYSICS OF APPLIED MATERIALS

Time: IHr. Max. Marks: 1029

Attempt any two parts of the following. Q. l(a) is Marks Co BL PO PI


Q.
compulsory. (Unit-III) Code
Discuss Gauss law of electrostatics. Obtain expressions for (03/06) 2 4
the electric field and potential at a distance r inside as well
as outside a charged solid sphere. Draw the diagrams for
the same.
b) Write down Maxwell's equations in differential and (02/04) 3

integral forms, and highlight their significance.


c) Show that the light waves travel with a constant speed of (02/04) 4 3 2
L0 xx10 m'sec.

Q2. Attempt any two parts of the following. Q. 2(a) is


(Unit-IV)
compuisory. Distinguish between (03/06) 4 3
Describethe origin of bands in solids. basis of
conductors, semiconductors and insulators on the
band theory of solids,.
Type-I (02/04) 3 4 2
b) What do you mean by superconductivity? Defineeffect.
Meissner
and type-ll superconductors and explain
2
nanomaterials. Discuss its (02/04) 2 3
c) Define quantum confinement in
efect on their properties with appropriate examples.

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