# How do you make an animation with Mathematica?

• Mathematica
• Nusc
In summary, the problem is that when you collapse the cell down to one plot, the image doesn't look correct because it is showing the plots for each cell on the same graph. To fix the problem, you need to double click the farthest right bracket and then the table will be collapsed down to one plot.f

## Homework Statement

How do you make an animation with Mathematica?

## Homework Equations

Table[Plot3D[3Sech[(1/2)*(-t+x)]+12Sech[(1/2)*(-8t+2x)]+27Sech[(1/2)*(-27t+3x)],{x,0,10},{t,0,14},Axes->False,PlotRange->{0,10}],{t,0,9}] // Short

## The Attempt at a Solution

My attempt above spits out a whole column of the same image. Do you know what's wrong?

After you get the entire table of plots, you should be able to collapse the cell down so you see only one plot. Then select the plot and, I believe, hit CTRL-Y. It's been a while, but it does work.

I don't have Mathematica on my work computer so I'll have to do it when I get home tonight.

"collapse the cell down so you see only one plot."

How do you do that?

Try double clicking an image, it should generate an animated sequence based on the rest of your plotted results.

"collapse the cell down so you see only one plot."

How do you do that?
On the far, right hand side of each cell there is a series of brackets that have a small triangle attached. If the triangle points down, the cell is expanded. If the triangle points up the cell is collapsed. For the table plot, you want to double click the farthest right bracket so that it looks like you have only one plot on the screen.

Here's a picture that shows what I am talking about:
http://www.atpm.com/10.02/images/atpo-28-mathematica.gif

Okay good. I got what I wanted:

\!$$Table[Plot3D[3\ Sech[1\/2\ \((\(-t$$ + x)\)] + 12\ Sech[1\/2\ $$(\(-8$$\ t + 2\ x)\)] +
27\ Sech[
1\/2\ $$(\(-27$$\ t + 3\ x)\)], {x,
0, 60}, {t, 0, x}, PlotRange -> {{0, 60}, {0,
60}, {0, 2}}], {x, 0, 60}]\ // Short\)

However I'm not happy with the way it looks:

\!$$Plot3D[3\ Sech[1\/2\ \((\(-t$$ +
x)\)] + 12\ Sech[1\/2\ $$(\(-8$$\ t + 2\ x)\)] + 27\
Sech[1\/2\ $$(\(-27$$\ t + 3\ x)\)], {x, 0, 10}, {t, 0, 14}]\)

Then

Show[%, ViewPoint -> {1.2, 1.2, 1.2}]