Kavayitri Bahinabai Chaudhari North Maharashtra University, Maharashtra, Electronics and Telecommunications Semester 2, Mathematics –II Syllabus

Mathematics –II Lecture notes | Videos | Free pdf Download | Previous years solved question papers | MCQs | Question Banks| Syllabus
Get access to 100s of MCQs, Question banks, notes and videos as per your syllabus.
Try Now for free

UNIT - 3 FUNCTION OF COMPLEX VARIABLE

3.1 Differentiation

3.2 CauchyRiemann equations

3.3 Analytic functions

3.4 Harmonic functions finding harmonic conjugate

3.5 Zeros of analytic functions singularities

3.6 Cauchy Integral formula without proof

3.7 Cauchy Residue theorem without proof

Unit - 1 First order ordinary differential equations

1.1 Exact equations Equations reducible to exact

1.2 Linear and Bernoulli’s equations Integrating Factor

1.3 Equations not of first degreeequations solvable for p equations solvable for y equations solvable for x and Clairaut’s type.Equation solvable for p.

Unit - 2 Linear differential equations

2.1 Linear Differential Equations with constant coefficients

2.2 Method to find Particular Integral by shortcut methods

2.3 Method of variation of parameters

2.4 CauchyEuler equation

2.5 Legendre’s Equations

Unit - 4 Numerical methods

4.1 Solution of Ordinary differential equations by Taylor’s series and Picard’s method

4.2 RungeKutta method of fourth order for solving first order equations

4.3 Numerical integration Trapezoidal rule and Simpson’s 13rd and 38 rules

Unit - 5 Multivariable Calculus (Integration)

5.1 Double integrals limits Given and limits not given by Cartesian and Polar coordinates

5.2 Triple integration by spherical polar coordinates

5.3 Applications areas and volumes

Download ENTC Sem 2 syllabus pdf
Get access to 100s of MCQs, Question banks, notes and videos as per your syllabus.
Try Now for free
Other Subjects of Semester-2
English
Chemistry
Engineering graphics
Popular posts
What is race around condition
Top 5 websites for academic research
Top 5 interview advice for engineers
Multiplexrs and demultiplexers
What is convolution theorem
Share  
Link Copied
More than 1 Million students use Goseeko! Join them to feel the power of smart learning.
Spot anything incorrect? Contact us