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Equations which can be written in the form
dydx=f(x),dydx=f(y),dydx=f(x)f(y)
can all be solved by integration.
In each case it is possible to separate the x's to one side of the equation and the y's to the other
Solving such equations is therefore known as solution by separation of variables
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Stephen Bowlzer 8 years, 9 months ago
Created this as a copy of Solve a separable first order ODE, .Name | Status | Author | Last Modified | |
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Solve a separable first order ODE, | Ready to use | Newcastle University Mathematics and Statistics | 20/11/2019 14:50 | |
Separable variables (1) | draft | Stephen Bowlzer | 21/06/2016 16:22 | |
Separable variables 1 violeta | draft | Violeta CIT | 23/11/2018 08:51 | |
Aoife's copy of Separable variables 1 violeta | draft | Aoife O'Brien | 07/03/2019 11:05 | |
Simon's copy of Solve a separable first order ODE, | draft | Simon Thomas | 20/03/2019 09:58 | |
Maria's copy of Separable variables (1) | draft | Maria Aneiros | 27/05/2019 09:04 | |
Maria's copy of Solve a separable first order ODE, | draft | Maria Aneiros | 27/05/2019 09:04 |
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d1 | number |
9
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Generated value: number
-4
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