Euler's method approximates the solution to a differential equation as
where 
. It's possible to improve on Euler's method by doing the following:
. It's possible to improve on Euler's method by doing the following:
The challenge is to write a code that can take some arbitrary function, f(t,x), and use Euler's improved method to integrate over N equally-spaced points (
equal intervals) between times 
and 
. You must implement the boundary condition 
.
equal intervals) between times and . You must implement the boundary condition . Solution Stats
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