| If you have entered an exact antiderivative in item 2 above, it won't agree with the approximation computed by Euler's method, but the differences should be approximately constant. |
Range::range: Range specification in Range[0, steps] is not a machine-size
> integer.
Range::range: Range specification in Range[0, -1 + steps] is not a
> machine-size integer.
Transpose::nmtx: The first two levels of the one-dimensional list {x0 + delta
> Range[0, steps], 3 delta fe} cannot be transposed.
Table::iterb: Iterator {k, 0, steps} does not have appropriate bounds.
Table::itform: Argument Fg[{k, 0, steps}] at position 2 does not have the
> correct form for an iterator.
Transpose::nmtx: The first two levels of the one-dimensional list {Table[x0 +
> k delta, {k, 0, steps}], Table[Fg[x0 + k delta], Fg[{k, 0, steps}]]}
> cannot be transposed.
ListPlot::list: List expected at position 1 in ListPlot[Transpose[{x0 + delta
> Range[0, steps], 3 delta fe}]].
Display::type: ListPlot[Transpose[{x0 + delta Range[0, steps], 3 delta fe}]]
> is not a graphics, notebook, cell, or box expression.
ListPlot::list: List expected at position 1 in ListPlot[Transpose[{Table[x0 +
> k delta, {k, 0, steps}], Table[Fg[x0 + k delta], Fg[{k, 0, steps}]]}]].
Display::type: ListPlot[Transpose[{Table[x0 + k delta, {k, 0, steps}],
> Table[Fg[x0 + k delta], Fg[{k, 0, steps}]]}]] is not a graphics, notebook,
> cell, or box expression.
Transpose::nmtx: The first two levels of the one-dimensional list {Table[x0 +
> k delta, {k, 0, steps}], Transpose[{x0 + delta Range[0, steps], 3 delta
> fe}], Table[Fg[x0 + k delta], Fg[{k, 0, steps}]], -Table[Fg[x0 + k delta],
> Fg[{k, 0, steps}]] + Transpose[{x0 + delta Range[0, steps], 3 delta fe}]}
> cannot be transposed.
Join::heads: Heads List and Transpose at positions 1 and 2 are expected to be
> the same.
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