This course on partial differentiation aims to teach students various techniques such as Euler's theorem for homogeneous functions, total differentiation coefficient problems, Jacobians, envelopes, and evolutes. The course covers examples and solutions in multivariable calculus, implicit functions, and partial differential equations. The teaching method includes lectures and examples by Dr. Gajendra Purohit. This course is intended for students studying advanced calculus and mathematics.
Overview
Syllabus
Partial Differentiation Example And Solution | Multivariable Calculus.
Partial Differentiation - Euler's Theorem for Homogeneous Function.
Partial Differentiation - Total Differential Coefficient Problem & Solution.
Jacobian, Jacobian Transformation, Jacobian Method, Differential Calculus.
Jacobian, Jacobian Properties,Jacobian Example, Differential Calculus.
Jacobian, Jacobian of Implicit Function, Jacobian Example Par-III.
Envelope and Evolutes, Envelope Math, Differential Calculus By GP Sir.
Envelope and Evolutes, Evolute, Evolute of Curve Differential Calculus.
Partial Differential Equation | Homogeneous PDE | CF & PI | Part -I.
Partial Differential Equation | Homogeneous PDE | CF & PI | Part-II.
Partial Differential Equation | Homogeneous PDE | CF & PI | Part-III.
Partial Differential Equation | Homogeneous PDE | CF & PI | Part-IV.
Partial Differential Equation | General Method To Find PI | Part-V.
Partial Differential Equation | Non Homogeneous PDE | Rules of CF & PI.
Partial Differential Equation | Non Homogeneous PDE | Rules of PI.
Partial Derivative | Function Of Two Variable | Examples By Limit Definition.
Taught by
Gajendra Purohit
