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1
Gauss Divergence Theorem
2
Stokes Theorem
3
Surface Integrals
4
Multiple Integrals
5
Method of Lagrange Multipliers
6
Maxima - Minima
7
Mean Value Theorems
8
Derivatives
9
Differentiation
10
Functions of several variables
11
Line Integrals
12
Standard Eigen value problem and special ODEs
13
Length of a curve
14
Applications of Rieman integral
15
Riemann Integrable Functions
16
Properties of continuous function
17
Riemann Integral
18
Power series
19
Tests of Convergence
20
Curve sketching
21
Infinite series II
22
Infinite series I
23
Taylor's theorem
24
Maxima-Minima
25
Mean Value Theorems
26
Differentiable Function
Description:
Explore advanced mathematical concepts in this comprehensive 23-hour course covering calculus, vector analysis, and differential equations. Learn about Gauss Divergence Theorem, Stokes Theorem, surface and multiple integrals, and the method of Lagrange Multipliers. Delve into mean value theorems, derivatives, differentiation, and functions of several variables. Study line integrals, standard eigenvalue problems, special ODEs, and curve length calculations. Examine Riemann integrable functions, continuous function properties, power series, and convergence tests. Master curve sketching, infinite series, Taylor's theorem, and maxima-minima problems. Develop a strong foundation in higher-level mathematics through this in-depth course offered by NIOS.

Mathematics I

NIOS
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