B.E Jadavpur University Chemical Engineering - Mathematics III (2nd Year First Semester) -2019 model question papers

Posted Date: 10 Feb 2020      Posted By:: Shouvik Maj    Member Level: Silver  Points: 3 (₹ 3)

# 2019 B.E Chemical Engineering B.E Jadavpur University Chemical Engineering - Mathematics III (2nd Year First Semester) -2019 Question paper

 Course: B.E Chemical Engineering University/board: Jadavpur University

Are you looking for the old question papers of Jadavpur University Chemical Engineering - Mathematics III ? Here is the previous year question paper from Jadavpur University. This is the original question paper from the Chemical Engineering Department for second year first semester exam conducted by Jadavpur University in year 2019. Feel free to download the question paper from here and use it to prepare for your upcoming exams.

{Scroll Below to get the PDF Attachment file of the Original Question Paper}

Exam Name- B.E Chemical Engineering Exam
2nd Year- 1st Semester

Subject- Mathematics III

Total Time- Three Hours
Maximum Marks- 100

Syllabus

Fourier Series and Integral Transforms:
Fourier series; Periodic functions; Trigonometric series of sine and cosines; Euler's formula; Even
and odd functions; Dirichlet's conditions; Half range sine and cosine series; Fourier transform,
definitions and properties; Inverse Fourier transform; Convolution; Laplace transform;
Convolution; Z transform and properties.

Ordinary Differential Equation (ODE) and Series solutions:
First order exact differential equation and first order linear differential equation; Second and
higher order linear differential equations with constant coefficients; Euler and Cauchy equation;
Method of variation of parameters; Ordinary point and regular singularity of a second order

23
linear differential equation; Series solutions; Solution of Legendre and Bessel's equations;
Generating functions; Recurrence relations and their Orthogonal properties.
Partial Differential Equation (PDE):
First order PDE; Lagrange method; Second order PDE with constant coefficients and their
classification to Elliptic, Parabolic and Hyperbolic type, Solution of PDE by method of separation
of variables; Solution of one-dimensional wave and diffusion equation; Laplace equation of two
dimensions.

Attachments:

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