Consider the initial value problem y' = f(t,y), y(t0) = y0
where f: R x R [tex]\rightarrow[/tex] R. An approximate solution to the problem can be found using Euler's method. This generates the approximation yi to f(ti) at ti = t0 + ih, i = 1,2,..., using the formula yi = yi-1 + hf(ti-1,yi-1). Implement Euler's method and then show that your implementation is correct.
Eulers method equation.
The Attempt at a Solution
I am not sure exactly what it is asking. Is it asking for a numerical example or what?