Solution of homogeneous linear PDE with constant coefficients | P.I (Case - 2)

Описание: 📌 YouTube Description

In this lecture, we will study the Solution of a Homogeneous Linear Partial Differential Equation (PDE) with Constant Coefficients in a clear and step-by-step method.

This topic belongs to the chapter Partial Differential Equation (PDE) in Engineering Mathematics and is very important for B.Tech 1st Year semester exams.

In this video, all important cases for finding C.F. (Complementary Function) and P.I. (Particular Integral) are explained so that students can easily solve questions in university examinations.

📚 Topics Covered in this Video

Introduction to Linear Partial Differential Equation

Homogeneous Linear PDE with Constant Coefficients

Auxiliary Equation Method

Finding Complementary Function (C.F.)

Finding Particular Integral (P.I.)

Different Cases for Finding P.I.

Step-by-step solved numerical examples

Important exam-oriented problems


🎓 Useful For Students Of

B.Tech 1st Year (Civil, Mechanical, Electrical, CSE, IT)

Diploma Engineering Students

Students of Dr. A.P.J. Abdul Kalam Technical University (AKTU)

Gujarat Technological University (GTU)

Visvesvaraya Technological University (VTU)

Rajiv Gandhi Proudyogiki Vishwavidyalaya (RGPV)

Other State Technical Universities


If you are preparing for Engineering Mathematics semester exams, this lecture will help you clearly understand how to solve homogeneous linear PDE with constant coefficients and find C.F. and P.I. easily.

📌 Subject: Engineering Mathematics
📌 Chapter: Partial Differential Equation (PDE)
📌 Topic: Homogeneous Linear PDE with Constant Coefficients
📌 Method: Finding Complementary Function (C.F.) and Particular Integral (P.I.)
📌 Course: B.Tech 1st Year Mathematics

Subscribe to NkRajMaths for complete Engineering Mathematics lectures for B.Tech students.


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