Here you will learn how to find solution of linear differential equation of first order first degree with examples. Let’s begin – Solution of Linear Differential Equation (1) Linear Differential Equation of the form \(dy\over dx\) + Py = Q A differential equation is linear if the dependent variable (y) and its derivative appear only […]
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Here you will learn how to find solution of homogeneous differential equation of first order first degree with examples. Let’s begin – Solution of Homogeneous Differential Equation If a first degree first order differential equation is expressible in the form \(dy\over dx\) = \(f(x, y)\over g(x, y)\) where f(x, y) and g(x, y) are homogeneous
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Here you will learn how to find solution of differential equation i.e. general solution and particular solution with examples. Let’s begin – Solution of Differential Equation The solution of differential equation is a relation between the variables involved which satisfies the differential equation. for example, y = \(e^x\) is a solution of the differential equations
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