FE Engineering Syllabus Mumbai University

Can you provide me the revised FE Engineering (First Year Engineering) syllabus of Mumbai University as though I am enrolled under the old scheme of engineering in Mumbai University but I just have a look at the new revised FE Engineering (First Year Engineering) syllabus of Mumbai University?

I want the syllabus of First Year Engineering of Mumbai University so will you please provide me?

[pawan]

I am providing you the syllabus of First Year Engineering of Mumbai University

Mumbai University First Year Engineering syllabus

Semester I

Course Code Course Name
FEC101 Applied Mathematics-I
FEC102 Applied Physics-I
FEC103 Applied Chemistry -I
FEC104 Engineering Mechanics
FEC105 Basic Electrical Engineering
FEC106 Environmental studies
FEL101 Basic Workshop Practice-I

Semester II

Course Code Course Name
FEC201 Applied Mathematics-II
FEC202 Applied Physics-II
FEC203 Applied Chemistry -II
FEC204 Engineering Drawing
FEC205 Structured Programming Approach
FEC206 Communication Skills
FEL201 Basic Workshop Practice-II

Applied Mathematics-I

Objectives

1. To provide students with sound foundation in applied mathematics to solve real life problems
in industry.
2. To provide hands on experience in using Scilab software to handle real life problems.
Outcomes: Learner will be able to
1. Apply the concepts of complex numbers to the engineering problems.
2. Apply the knowledge of nth order derivatives of standard functions to engineering problems.
3. Apply the principles of basic operations of matrices to the engineering problems.
4. Apply the basic principles of partial differentiation to engineering problems.
5. Apply concepts of partial differentiation (maxima and minima, Jacobian), expansion of
functions as an application of successive differentiation.
6. Apply SCILAB programming techniques to model problems based on solution of
simultaneous linear algebraic equations.

Module

Complex Numbers
Pre‐requisite: Review of Complex Numbers‐Algebra of Complex Number, Different
representations of a Complex number and other definitions, DMoivres Theorem.
1.1. Powers and Roots of Exponential and Trigonometric Functions.
1.2. Expansion of sinnθ, cosnθ in terms of sines and cosines of multiples of θ and Expansion of sinnθ, cosnθ in powers of sinθ, cosθ
1.3. Circular functions of complex number and Hyperbolic functions. Inverse Circular and Inverse Hyperbolic functions. Separation of real and imaginary parts of all types of Functions.

Logarithm of Complex Numbers , Successive Differentiation
2.1 Logarithmic functions, Separation of real and Imaginary parts of Logarithmic Functions.
2.2 Successive differentiation: nth derivative of standard functions. Leibnitzs Theorem (without proof) and problems

Matrices
Pre‐requisite: Inverse of a matrix, addition, multiplication and transpose of a matrix
Types of Matrices (symmetric, skew‐ symmetric, Hermitian, Skew Hermitian, Unitary,
Orthogonal Matrices and properties of Matrices). Rank of a Matrix using Echelon forms,
reduction to normal form, PAQ in normal form, system of homogeneous and non
homogeneous equations, their consistency and solutions. Linear dependent and independent
vectors. Application of inverse of a matrix to coding theory.


Mumbai University First Year Engineering syllabus






Contact-

Mumbai University (MU)
Kalina, Santacruz East, Kolivery Village, University of Mumbai,Vidya Nagari, Kalina, Santacruz East, Mumbai, Maharashtra 400098

For complete syllabus here is the attachment