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EngineeringMathematics4 | Solution for Non-Linear PDE : Clairaut's Equation (z= px+qy+√(1+p^2+q^2 ))

formation of partial differential equations

nonlinear differential equation of first-order

non linear pde of first order

monge's method partial differential equation

partial differential equations numerical methods

partial differential equations of second order

partial differential equations bsc 3rd year

#particular

clairauts equation

type 2

non linear partial differential equation

non linear partial differential equation - standard form-ii

z = px + qy + p^2 + pq + q^2

Автор: NexaMind Academia

Загружено: 2024-02-17

Просмотров: 1113

Описание: ​ @nexamind_academia
z = px + qy + √(1 + p^2 + q^2 )

In this video, problems related to the solutions of non-linear partial differential equations (PDEs) are explained. Type-2 [Clairaut's Equation] is discussed in this video, while the other types can be found in the playlist shown at the end of the video.

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Playlist for ENGINEERING MATHEMATICS:    • Engineering Mathematics IV  
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COMMENT ⏬⏬⏬
If you have any doubts, please ask your questions in the comment section. I will try to clarify any doubts you may have.

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Please watch these videos before watching this one 🔽🔽🔽
∎ Introduction & Methods
▶️    • Partial Differential Equation || Formation...  

✿✿✿✿✿ELIMINATION OF ARBITRARY CONSTANTS✿✿✿✿✿
∎ Problem 1
▶️    • Elimination of arbitrary constants || Part...  

∎ Problem 2
▶️    • Formation of Partial Differential Equation...  

∎ Problem 3
▶️    • Formation of Partial Differential Equation...  

∎ Problem 4
▶️    • Formation of Partial Differential Equation...  

✿✿✿✿✿ELIMINATION OF ARBITRARY FUNCTIONS : TYPE-1✿✿✿✿✿
∎ Problem 1
▶️    • Formation of Partial Differential Equation...  

∎ Problem 2
▶️    • Formation of Partial Differential Equation...  

∎ Problem 3
▶️    • Formation of Partial Differential Equation...  

✿✿✿✿✿ELIMINATION OF ARBITRARY FUNCTIONS : TYPE-2✿✿✿✿✿
∎ Intro & Problem 1
▶️    • Formation of Partial Differential Equation...  

∎ Problem 2
▶️    • Formation of Partial Differential Equation...  

∎ Problem 3
▶️    • EngineeringMathematics4#unit1 || Formation...  

✿✿✿✿✿ELIMINATION OF ARBITRARY FUNCTIONS : TYPE-3✿✿✿✿✿
∎ Intro & Problem 1
▶️    • EngineeringMathematics4#unit1 || Formation...  

∎ Problem 2
▶️    • EngineeringMathematics4#unit1 || Formation...  

∎ Problem 3
▶️    • EngineeringMathematics4#unit1 || Formation...  
============================================================
✿✿✿✿✿SOLUTIONS FOR NON-LINEAR PARTIAL DIFFERENTIAL EQUATION✿✿✿✿✿
∎ Introduction & Methods
▶️    • EngineeringMathematics4#unit1 || Solution ...  

✿✿✿✿✿SOLUTIONS FOR NON-LINEAR PDE [TYPE - 1]✿✿✿✿✿
∎ Intro & Problem 1
▶️    • EngineeringMathematics4#unit1 || Solution ...  

∎ Problem 2
▶️    • EngineeringMathematics4#unit1 || Solution ...  

∎ Problem 3
▶️    • EngineeringMathematics4#unit1 || Solution ...  

∎ Problem 4
▶️    • EngineeringMathematics4#unit1 || Solution ...  

✿✿✿✿✿SOLUTIONS FOR NON-LINEAR PDE [TYPE - 1]✿✿✿✿✿
∎ Introduction
▶️    • EngineeringMathematics4#unit1 || Solution ...  

∎ Problem 1
▶️    • EngineeringMathematics4 | Solution for Non...  


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FOLLOW ME ON:
INSTARGAM : https://instagram.com/nexamind_academ...
LINKEDIN : www.linkedin.com/in/kalaiselvia
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#nexamind
#partial_differential_equation #nexa #solutions_nonlinear_pde

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EngineeringMathematics4 | Solution for Non-Linear PDE : Clairaut's Equation (z= px+qy+√(1+p^2+q^2 ))

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