Re: 3d graphs (parametric)

• To: mathgroup at smc.vnet.net
• Subject: [mg13639] Re: 3d graphs (parametric)
• From: "Allan Hayes" <hay at haystack.demon.cc.uk>
• Date: Fri, 7 Aug 1998 08:56:02 +0100
• References: <6ps333\$1f8@smc.vnet.net> <6qbqpt\$a6j@smc.vnet.net>
• Sender: owner-wri-mathgroup at wolfram.com

```cutforth craig f wrote in message <6qbqpt\$a6j at smc.vnet.net>...
>jason theiling wrote:
>
>> I am working on a project with Mathematica 3 for Win 95, and I was
>> wondering if it is possible to do a 3D plot of some sorts that will
>> involve 5 equations. Basicly, I have 3 motion (location) equations, 1
>> for time, and 1 for rotation/orientation of particle.  Really, the
>> equations are just parameters, but the program doesn't like that many
>> of them, so I have been stuck with just plotting each equation
>> individually.  Maybe if I could do multiple graphs or something???
>>
>> Any help would be great!!
>
>  You could try using ParametricPlot.  You will be able to plot two
>parameters then as something varies.  I have found nothing that allows
>more than two functions in ParametricPlot.
>
>

We can plot several lines with ParametricPlot, ParametricPlot3D - see
*** below

?ParametricPlot
"ParametricPlot[{fx, fy}, {t, tmin, tmax}] produces a parametric plot
with x and y coordinates fx and fy generated as a function of t.
***ParametricPlot[{{fx, fy}, {gx, gy}, ... }, {t, tmin, tmax}] plots
several parametric curves."

?ParametricPlot3D
"ParametricPlot3D[{fx, fy, fz}, {t, tmin, tmax}] produces a
three-dimensional \
space curve parametrized by a variable t which runs from tmin to tmax. \
ParametricPlot3D[{fx, fy, fz}, {t, tmin, tmax}, {u, umin, umax}]
produces a \
three-dimensional surface parametrized by t and u. ParametricPlot3D[{fx,
fy, \
fz, s}, ... ] shades the plot according to the color specification s. \
***ParametricPlot3D[{{fx, fy, fz}, {gx, gy, gz}, ... }, ... ] plots
several \
objects together."

As you see we can also plot several surfaces with ParametricPlot3D, but
we can't mix lines and surfaces.

Allan

------------------------------------------------------------- Allan
Hayes
Training and Consulting
Leicester UK
http://www.haystack.demon.co.uk
hay at haystack.demon.co.uk
voice: +44 (0)116 271 4198
fax: +44(0)116 271 8642

```

• Prev by Date: Re: Solving log equations, how?
• Next by Date: Re: Mathematica lock-up when comsuming Win95 system resources
• Previous by thread: Re: 3d graphs (parametric)
• Next by thread: MathGroup/Newsgroup Search Engine