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England schools
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England university
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Scotland schools
Taxonomy: mathcentre
Taxonomy: Kind of activity
Taxonomy: Context
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History
Stephen Bowlzer 8 years, 9 months ago
Created this as a copy of Methods for solving differential equations.Name | Status | Author | Last Modified | |
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Methods for solving differential equations | draft | Newcastle University Mathematics and Statistics | 20/11/2019 14:50 | |
Methods for solving differential equations | draft | Henrik Skov Midtiby | 16/06/2016 12:06 | |
Differential Equations (1) | draft | Stephen Bowlzer | 17/06/2016 15:05 | |
Maria's copy of Methods for solving differential equations | draft | Maria Aneiros | 23/05/2019 03:04 |
There are 13 other versions that do you not have access to.
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1.draftEquations 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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2.Ready to useFind the solution of a constant coefficient second order ordinary differential equation of the form ay″+by=0. Complex roots.
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3.Ready to useFind the solution of a constant coefficient second order ordinary differential equation of the form ay″−by=0. Distinct roots.
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4.Ready to useFind the solution of a constant coefficient second order ordinary differential equation of the form ay″+by′+cy=0.
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5.Ready to useFind the solution of a first order separable differential equation of the form (a+y)y′=b+x.
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6.Ready to useFind the solution of a first order separable differential equation of the form axyy′=b+y2.
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7.Ready to useFind the solution of a first order separable differential equation of the form asin(x)y′=bycos(x).
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8.Doesn't workTrying out something: get the student to enter a set for each of "regular singular points" and "essential singular points". Find and classify singular points of a second-order ordinary differential equation. One equation is chosen from a selection of 10.
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9.Ready to usePower series solution of y″+axy′+by=0 about x=0.
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