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Mathematics-II (3110015)
Old Code : 2110015
[PDF]
Home
Syllabus
Practicals
Books
Question Papers
Result
MCQ
5
Credit
3
+
2
+
0
Lect + Tuto + Pract
Teaching Scheme
70
+
30
+
0
ESE + PA + ALA
Theory Marks
30
+
0
+
20
ESE + OEP + PA
Practical Marks
ESE
- End Semester Examination,
PA
- Progress Assessment,
ALA
- Active Learning Assignments,
OEP
-Open Ended Problem
Prerequisite
Calculus, Fourier series
Rationale
To compute line and surface integrals. solution techniques of higher order ordinary differential equations, louder integral representation.
Course Outcome
parametrized the given curve
compute line integral
compute Work. Circulation and Flux by line integral
use fundamental theorem of line integrals
use Div. Curl
use Gmen's theorem in the plane
parametrized surfaces
compute surface integrals
use Stoke's theorem
use Divergence theorem
use formula of Laplace transform
use Unit step function, short impulses, Dirac's Delta function
use Laplace transform to solve ODE
express in fourier integral representation
express in fourier cosine integral and fourier sine integral
solve exact differential equation
solve first order linear differential equation
solve bemoulli's equation
solve some of first order and higher degree equations
solve homogeneous linear ODES of higher order
solve Euler - Cauchy equation
check linear dependence and independence of solutions
evaluate wronskian
use method of undetermined coefficients
usc method of solution by variation of parameters
solve ODE by power series method
solve legendre's equation
use legendre polynomials
usc frobcnius method
solve Etessel's equation
use bessel functions of the first kind and its propenics
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