Q.14 solve x.e^x^2.e^ydx=y.dy@Educationalinfo786

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### Description
This problem involves solving the differential equation \( x e^{x^2} e^y \, dx = y \, dy \). The goal is to find a relationship between the variables \( x \) and \( y \) through integration and algebraic manipulation. This is a part of the exercises from the Mathematical Methods course for BS/BSc, focusing on techniques to solve such differential equations.
Solve: e^x(1+dy/dx) = xe^-y | Exponential Differential Equation

### Hashtags
#DifferentialEquations
#Integration
#MathematicalMethods
#BScMath
#BSMath
#Exercise9_2
#Mathematics
#SolveDE
#Calculus
#IntegrationTechniques
#MathProblems
#UniversityMath
#AdvancedMath

### Keywords
- Differential equation,
- Integration,
- Mathematical Methods,
- BS Mathematics,
- BSc Mathematics,
- Exercise 9.2,
- Question 14,
- \( x e^{x^2} e^y \, dx = y \, dy \),
- Calculus,
- Integration techniques,
- Solve DE,
- University level math,
- Math problem solving,
- Advanced calculus,
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ye^x/ydx=(xe^x/y+y^2)dy,
solution of xe^x²+y = ydy,
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