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Oct
12
comment Oddify an even function and vice versa?
Is there a particular reason you have to (want to) use the infinite series form of even[] and odd[]? If not, this will get you the graphical parts of the even and odd extension very simply... L = 1; f[x_] = Sqrt[x]; feven[x_] = Piecewise[{{f[x], 0 < x < L}, {f[-x], -L < x < 0}}]; fodd[x_] = Piecewise[{{f[x], 0 < x < L}, {-f[-x], -L < x < 0}}]; GraphicsRow[{Plot[f[x], {x, -L, L}, PlotStyle -> {{Thick, Blue}}], Plot[feven[x], {x, -L, L}, PlotStyle -> {{Thick, Blue}}], Plot[fodd[x], {x, -L, L}, PlotStyle -> {{Thick, Blue}}]}, ImageSize -> 800]
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Mar
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comment Step-by-step definite integration
My question was about getting the intermediate steps (as in the link above), but also about obtaining the formatting of those steps as outlined in the OP.
Feb
23
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Feb
7
accepted Single Legend for a Table of Plots
Feb
6
comment Single Legend for a Table of Plots
I am using v9...
Feb
6
revised Single Legend for a Table of Plots
added 455 characters in body
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Nov
22
accepted Conditional options in Plot
Nov
22
comment Conditional options in Plot
This is quite handy and does what I was looking for.
Nov
21
comment Conditional options in Plot
@JasonB: The second item in the original post is one such example. I agree that works for Filling but I also need to use other options (e.g., PlotStyle).