sem 6 etrx syllabus mumbai university

hello friends can anybody help for the sem 6 etrx syllabus or important news mumbai university because I don’t know when it comes. So plz help me.

[Quick Sam]

Hii buddy I am here for you as you want the syllabus of electrical engineering, but friend for syllabus you need to follow a process . so here I am providing the process of how to get the syllabus of its
First go to the official sit of Mumbai University
A new page will open on your desktop
There is the row of usefull links
On the bottom of this link it has the option of revised syllabus click on that option you
On the next page yoy will see the circular bar
On mid of that option of circular bar
There is the option of engineering click on it see your syllabus.

Link
syllabus mumbai university
Course Prerequisite:
FE C 101: Applied Mathematics I
FE C 201: Applied Mathematics II
Course Objective:
• To provide students with a sound foundation in Mathematics and prepare them for graduate
studies in Electronics Engineering
• To make students to understand mathematics’ fundamentals necessary to formulate, solve and
analyze engineering problems.
Expected Outcome:
• Students will demonstrate basic knowledge of Laplace Transform. Fourier Series, Bessel
Functions, Vector Algebra and Complex Variable.
• Students will demonstrate an ability to identify formulate and solve electronics Engineering
problems using Applied Mathematics.
• Students will show the understanding of impact of engineering mathematics in the engineering
• Students will become capable and eligible to participate and succeed in competitive exams like
GATE, GRE.
Module
No.
Unit
No.
Topics Hrs.
1. 0 Laplace Transform 12
1.1 Laplace transform (LT) of standard functions: Definition.
Unilateral and bilateral Laplace transform, LT of sin(at), cos(at),
n at t , e , sinh(at), cosh(at), erf(t), Heavi-side unit step, direct- delta
function, LT of periodic function
1.2 Properties of Laplace transform: linearity, first shifting theorem,
second shifting theorem, multiplication by n t , division by t ,
Laplace transform derivatives and integrals, change of scale,
convolution theorem, initial and final value theorem, Parsevel’s
identity
1.3 Inverse Laplace Transform: Partial fraction method, long division
method, residue method, theorem of LT to find inverse
1.4 Applications of Laplace transform : Solution of ordinary
differential equations
2.0 Fourier Series 10
2.1 Introduction: Definition, Dirichlet’s conditions, Euler’s formulae
2.2 Fourier series of functions: exponential, trigonometric functions,
even and odd functions, half range sine and cosine series
2.3 Complex form of Fourier series, Fourier integral representation
3.0 Bessel functions 08
3.1 Solution of Bessel differential equation: series method, recurrence
relation, properties of Bessel Function of order +1/2 and -1/2
3.2 Generating function, orthogonality property
3.3 Bessel Fourier series of a functions
4.0 Vector Algebra 12
4.1 Scalar and vector product: Scalar and vector product of three and
four vectors and their properties
4.2 Vector differentiation : Gradient of scalar point function, divergence
and curl of vector pint function
4.3 Properties: Solenoidal and Irrotational vector fields, conservative
vector field
4.4 Vector integral: Line integral, Green’s theorem in a plane, Gauss
Divergence theorem, Stokes’ theorem
5.0 Complex Variable 10
5.1 Analytic function: Necessary and sufficient conditions, Cauchy
Reiman. equations in polar form
5.2 Harmonic function, orthogonal trajectories
5.3 Mapping: Conformal mapping, bilinear transformations, cross ratio,
fixed points, bilinear transformation of straight lines and circles.
Total 52
Recommended Books
1. P. N. Wartikar and J. N. Wartikar, “A Text Book of Applied Mathematic”, Vol. I & II, Vidyarthi
Griha Prakashan, Pune
2. A Datta, “Mathematical Methods in Science and Engineerin”, 2012
3. Dr. B.S. Grewal, “Higher Engineering Mathematics”, Khanna Publication
4. B. S. Tyagi, “Functions of a Complex Variable,” Kedarnath Ram Nath Publication
5. B V Ramana, “Higher Engineering Mathematics”, Tata McGraw-Hill Publication
6. Wylie and Barret, “Advanced Engineering Mathematics”, McGraw-Hill 6th Edition
7. Erwin Kreysizg, “Advanced Engineering Mathematics”, John Wiley & Sons, Inc
8. Murry R. Spieget, “Vector Analysis”, Schaun’s Out Line Series, McGraw Hill Publication
Internal Assessment (IA):
Two tests must be conducted which should cover 80% of syllabus. The average marks of two tests will be
considered as final IA marks
End Semester Examination:
1. Question paper will comprise of 6 questions, each carrying 20 marks.
2. The students need to solve total 4 questions.
3: Question No.1 will be compulsory and based on entire syllabus.
4: Remaining questions (Q.2 to Q.6) will be set on all the modules.
5: Weight age of marks will be as per Blueprint.
Term Work:
At least 08 assignments covering entire syllabus must be given during the Class Wise Tutorial. The
assignments should be students’ centric and an attempt should be made to make assignments more
meaningful, interesting and innovative. Term work assessment must be based on the overall performance
of the student with every assignment graded from time to time. The grades should be converted into
marks as per the Credit and Grading System manual and should be added and averaged. The grading and
term work assessment should be done based on this scheme.

General Enquiry Contact
Fort Campus: 22708700.
Kalina Campus: 26543000 / 26543300.
Contact Address
Registrar
University of Mumbai
M.G. Road
Fort Mumbai-400 032.
more detail to atteched a pdf file;