Dear&nbsp;Students Namaste, Jai Hind-Vande Mataram🙏💐
This course is designed for Engineering Mathematics-II(BT-202) of B.Tech secod semester students of RGPV(Rajiv Gandhi praudyogiki vishwavidyalay Bhopal) Bhopal Madhya Pradesh. this course is useful to all affiliated colleges to the university and have following features:
1. Cover full syllabus of the paper.
2. Problem solving of&nbsp;every topic.
3. Practice and IMP questions after every unit.
Regards
Jaipal Vishwakarma&nbsp;

Engineering Mathematics-II(BT 202_RGPV)

Jaipal Vishwakarma

Engineering Mathematics-II_RGPV

Welcome all students and Planning of your Course

Complex Analysis - Concept of Complex Variable function & why we study Complex Analysis

2nd order Linear Differential Equation with Variable Coefficient: When Part of  C.F. is known(Concept & Solution)

2nd order Linear Differential Equation with Variable Coefficient: Solution By Removal of First Derivative (Concept & Problems)

Partial Differential Equation: Concept of PDE, order & degree; why we study PDE

Partial Differential Equation: Formation of PDE by Eliminating arbitrary constants & functions

ODE-Concept & Why we study Differential Equation

Solution of Legendre's Differential Equation

Partial Differential Equation: Concept of first order linear PDE & Its Solution

Live Sessions For Doubt/Query

Module-1 : Ordinary Differential Equations I

Module-2: Ordinary Differential Equations II

Module-3 : Partial Differential Equations

Module-4: Functions of Complex Variable

Module-5: Vector Calculus

Partial Differential Equation: Homogeneous linear PDE with Constant Coefficient(Rule of P.I.) Part-IV

Partial Differential Equation: Homogeneous linear PDE with Constant Coefficient(Rule of P.I.) Part-III

Partial Differential Equation: Homogeneous linear PDE with Constant Coefficient(Rule of P.I.) Part-II

Partial Differential Equation: Homogeneous linear PDE with Constant Coefficient(Rule of P.I.) Part-I

Partial Differential Equation: Homogeneous linear PDE with Constant Coefficient(Concept & Rule of C.F.)

Partial Differential Equation: Solution of first order non-linear PDE by Charpit method

Partial Differential Equation: Solution of PDE by Direct Integration

Partial Differential Equation: Formation of PDE when f(u, v)=0 is given

Description

Content