Re: animation question

• To: mathgroup at smc.vnet.net
• Subject: [mg71188] Re: animation question
• From: "dimitris" <dimmechan at yahoo.com>
• Date: Fri, 10 Nov 2006 06:37:44 -0500 (EST)
• References: <eiurmk\$ggr\$1@smc.vnet.net>

```Clear["Global`*"]

fr[n_] := Plot[(Sqrt[7*x^4 + 6*x + 5] - Sqrt[7*x^4 + 3*x +
3])*Sqrt[63*x^2 - 5*x + 20], {x, 0, n},
PlotRange -> {{0, 10}, {2, 6.5}}, Frame -> {True, True, False,
False}, Epilog -> {Red, Line[{{0, 4.5}, {10, 4.5}}]}]

Table[fr[n], {n, 1, 10, 0.1}];
SelectionMove[EvaluationNotebook[], All, GeneratedCell];
FrontEndTokenExecute["CellGroup"]
FrontEndTokenExecute["OpenCloseGroup"]

Here is another solution I thought

fr2[n_] := Plot[(Sqrt[7*x^4 + 6*x + 5] - Sqrt[7*x^4 + 3*x +
3])*Sqrt[63*x^2 - 5*x + 20], {x, 0, n},
PlotRange -> {{0, 10}, {2, 6.5}}, Frame -> {True, True, False,
False}, AxesOrigin -> {0, 4}, AxesStyle -> Red]

Table[fr2[n], {n, 1, 10, 0.1}];
SelectionMove[EvaluationNotebook[], All, GeneratedCell];
FrontEndTokenExecute["CellGroup"]
FrontEndTokenExecute["OpenCloseGroup"]

Yet another solution which offers better animation hadling (thanks
again David!)

<< "Graphics`Animation`"

fr[n_] := Plot[(Sqrt[7*x^4 + 6*x + 5] - Sqrt[7*x^4 + 3*x +
3])*Sqrt[63*x^2 - 5*x + 20], {x, 0, n},
PlotRange -> {{0, 10}, {2, 6.5}}, Frame -> {True, True, False,
False}, Epilog -> {Red, Line[{{0, 4.5}, {10, 4.5}}]}]

Animate[fr[n], {n, 1, 10, 0.1}];
SelectionMove[EvaluationNotebook[], All, GeneratedCell]
FrontEndTokenExecute["OpenCloseGroup"]; Pause[0.5];
FrontEndExecute[{FrontEnd`SelectionAnimate[200,
AnimationDisplayTime->0*0.1, AnimationDirection -> Forward]}]

dimitris wrote:
> Consider the simple animation
>
> fr[n_] := Show[Plot[(Sqrt[7*x^4 + 6*x + 5] - Sqrt[7*x^4 + 3*x +
> 3])*Sqrt[63*x^2 - 5*x + 20], {x, 0, n},
>     PlotRange -> {{0, 10}, {2, 6.5}}, Frame -> {True, True, False,
> False}], Graphics[{Red, Line[{{0, 4.5}, {10, 4.5}}]}]]
>
> Table[fr[n], {n, 1, 10, 0.1}];
> SelectionMove[EvaluationNotebook[], All, GeneratedCell];
> FrontEndTokenExecute["CellGroup"]
> FrontEndTokenExecute["OpenCloseGroup"]
>
> How is possible to hold the red line (which has the meaning of the
> limit as x->infinity; try
> Limit[(Sqrt[7*x^4 + 6*x + 5] - Sqrt[7*x^4 + 3*x + 3])*Sqrt[63*x^2 - 5*x
> + 20], x -> Infinity])
> fixed (i.e. not "animated")?
>
> I think where I have inserted the graphic primitive I can't avoid this.
> But I can't think something other.
>
> Regards
> Dimitris

```

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