Engineering Mathematics 2 ( M2 )
October 12, 2020 2021-02-26 14:01Engineering Mathematics 2 ( M2 )
Engineering Mathematics 2 ( M2 )
Learn Engineering Mathematics 2 ( M2 ) From The Experts
Mathematics is one of the Most Feared Subjects of all time. 3 Out of 5 Students consider Mathematics to be hard.
Not Anymore, with Cynohub you can learn Engineering Mathematics ( M2 ) in the most simplest way possible. Our experts have worked really hard to bring you the Best Engineering Mathematics Course on the Internet. Get access to hundreds of example problems, simple yet superb explanations to difficult topics, study material and a lot more inside the course.
This Engineering Mathematics 2 ( M2 ) course contains High Quality Lecture Notes, Study Material for the following units:
1. First Order Differential Equations
2. Higher Order Differential Equations
3. Multivariable Calculus
4. Vector Differentiation
5. Vector Integration
Try One of Our Amazing Lectures for Free:
Learn Engineering Mathematics From The Experts
Learn Engineering Mathematics 2 ( m2 ) - Btech
Why Choose CynoHub For Mathematics 2 ( M2 )
Students reviews about cynohub Engineering mathematics 2 ( M2 )
Why Students Choose CynoHub?
Cynohub aims to help students reach their best potential by providing them with High Quality Resources to help them achieve highest marks in their academic examinations. With over 50,000+ students learning online and scoring the best possible marks in their academic examinations.
Checkout Other Btech Subjects By Cynohub – Click Here
Checkout JNTUH Subjects – Click Here
Learn Engineering Mathematics From The Experts
-
Unit One
First Order Differential Equations ( ODE )
- 1. Differential Equations – Introduction ( Watch Free )
- 2. Applications of Differential Equations – Newton’s Law of Cooling ( Watch Free )
- 3. Types of Differential Equations ( Watch Free )
- 4. Order and Degree of Differential Equations ( Watch Free )
- 5. Solutions and Types ( Watch Free )
- 6. Formation of Differential Equation Solution and Types
- 7. Example 1 – Formation of Differential Equations
- 8. Families of Plane Curves
- 9. Example – Families of Plane Curves
- 10. Differential Equation – First Order – First Degree
- 11. Example 1 – Variable Separable Method
- 12. Example 2 – Variable Separable Method
- 13. Equation reduced to Variable Separable form
- 14. Example 1 – Equation reduced to Variable Separable Form
- 15. Homogenius Differential Equations – Introduction
- 16. General Solution of Homogenous Differential Equations
- 17. Homogeneous Differential Equations – Example 1
- 18. Homogeneous Differential Equations – Example 2
- 19. Homogeneous Differential Equations – Example 3
- 20. Non-Homogeneous Differential Equations – Introduction
- 21. Non-Homogeneous Differential Equations – Example 1
-
Unit Two
- 1. Exact Differential Equations – Introduction
- 2. Solving Exact Differential Equations
- 3. Exact Differential Equations – Example 1
- 4. Exact Differential Equations – Example 2
- 5. Exact Differential Equations – Example 3
- 6. Equations Reducible to Exact Equations
- 7. Inspection Method – Finding Integrating Factors
- 8. Finding Integrating Factors – Inspection Method – Example 1
- 9. Solving the Differential Equations
- 10. Solve Differential Equations using Operator Form
- 11. Complete Solution of Differential Equation
- 12. Solve Differential Equations
- 13. General Solution of Differential Equation by Auxillary Form
- 14. General Solution for Differential Equation
- 15. Solve Differential Equation
- 16. Solve Differential Equation Using Operator Form
- 17. Solving Differential Equation
- 18. Solving Differential Equation using Auxillary Form
- 19. Solving Differential Equation
- 20. Finding Particular Integral of a Differential Equation
- 21. Solve the Differential Equation
- 22. General Solution for Differential Equation
- 23. General Solution for Differential Equation – Example 2
- 24. General Solution for Differential Equation – Example 3
- 25. Particular Integral for Differential Equations
- 26. Differential Equations – Variation of Parameters
- 27. Differential Equations – Variation of Parameters – Example 2
- 28. Euler – Cauchy Equation – Introduction
- 29. General Solution for Differential Equation – Example 1
- 30. General Solution for Differential Equation – Example 2
- 31. General Solution for Differential Equation – Examplle 3
- 32. Legrande’s Linear Integral
- 33. Solve the Differential Equation
-
Unit Three
- 1. Multiple Integrals
- 2. Double Integrals – Example 1
- 3. Evaluate Double Integral – Example 2
- 4. Evaluate Double Integral – Example 3
- 5. Evaluate Double Integral in Positive Quadrant
- 6. Evaluate Double Integral by Converting into Polar Co-Ordinates
- 7. Calculate the area between two circles
- 8. Volume of Double Integral
- 9. Applications of Double Integrals
- 10. Transformation of Co-Ordinates
- 11. Change of Order of Integration
- 12. Evaluate Double Integral by changing the order of Integration
- 13. Evaluate Double Integral by Changing the order of Integration – Example 2
- 14. Change of Variables from Cartesian to Spherical Polar Co-Ordinates
- 15. Change of Variables from Cartesian to Cylindrical Polar Co-Ordinates
- 16. Mass of Plane of Lamina
- 17. Evaluate Double Integral – Area bounded by Positive Quadrant of the circle
- 18. Evaluate Double Integral – Area bounded by Hyperbola
- 19. Evaluate Double Integral – Area bounded by Ellipse
- 20. Evaluate Double Integral – Polar Co-Ordinates
- 21. Triple Integrals – Introduction
- 22. Center of Gravity
- 23. Triple Integrals – Example 1
- 24. Triple Integrals – Example 2
- 25. Triple Integrals – Space Bound Problem
- 26. Triple Integrals – Change of Variables
- 27. Change of Variables from Cartesian to Cylinder
-
Unit Four
Vector Differentiation
- 1. Vector Differential Operators – Introduction
- 2. Divergence of a Vector – Introduction
- 3. Example 1 – Divergence
- 4. Example 2 – Divergence
- 5. Summary
- 6. Example 3 – Divergence
- 7. Example 4 – Divergence
- 8. Example 5 – Divergence
- 9. Problem on Solenoidal Vector
- 10. Example 1 – Directional Derivative
- 11. Example 2 – Directional Derivative
- 12. Curl of a Vector
- 13. Problems on Irrotational Vector
- 14. Problems on Divergence and Curl
- 15. Irrotational Vector – Example
- 16. Vector Identities
- 17. Vector Identities – Example 2
- 18. Vector Identities – Example 3
- 19. Vector Identities – Example 4
-
Unit Five
Vector Integration
- 1. Introduction to Vector Integration
- 2. Vector Integration – Introduction and Types
- 3. Problems on Vector Integration
- 4. Line Integral – Example
- 5. Problems on Vector Integration
- 6. Evaluation of Work Done – Example 1
- 7. Evaluation of Work Done – Example 2
- 8. Problems on Vector Integration
- 9. Evaluation of Work Done – Example 3
- 10. Evaluation of Work Done – Example 4
Related Courses
