Dear student Jay Hind vande Mataram 🙏🙏
This course is design for all the BTech students will appearing in GATE- 2024. We have covered all the topics of Engineering Mathematics in the course with
1. Topic wise Recorded video lectures.
2. Previous year question paper with solution.
4. 10 test series mock question paper based on Engineering Mathematics.
5. Problem solving of&nbsp;every topic.
Learn and grow👍👍💪💪
All the best to all the students 👍👍
Jaipal Vishwakarma&nbsp;

GATE - Engineering Mathematics for Mechanical Engineering

Jaipal Vishwakarma

GATE2024 Information Brochure

Matrix_Basic Concepts of Matrices

Higher order Linear Differential Equation with constant coefficient_Part 01

Concept of Limit

Numerical Solution of Equations _ Bisection Method

Solution of Equations- Regula Falsi Method

Newton Raphson Method

Newton Rapshon Method - Rate of Convergence

NA_Secant Method

Numerical Analysis-Runge Kutta Method (Order 2) in Hindi

Live Sessions For Doubt/Query

Syllabus &  Information Brochure

Linear Algebra

Calculus_Differential Calculus

Calculus_Integral Calculus

Calculus_Vector Calculus

ODE-Ordinary Differential Equations

PDE-Partial Differential Equations

Complex Variables

Probability and Statistics

Numerical Methods : Numerical Integration-Boole's & Weddle's Rule

Partial Differential Equation: Concept of Non-Homogeneous linear PDE & its Solution

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: Concept of first order linear PDE & Its Solution

Partial Differential Equation: Solution of PDE by Direct Integration

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