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1. Parametric surfaces in Maple

This description assumes that you have written your surfaces as $ P(t,u) = (x(t,u),y(t,u), z(t,u))$, where you have formulas for $ x(t,u)$, $ y(t,u)$, and $ z(t,u)$.

On the Start menu, find the most current version of Maple. Double-click to start it,

To plot the parametric surface $ P(t,u) = (t,u,\sin(t)\sin(u))$ for $ -\pi \leq t \leq \pi$ and $ -\pi \leq u \leq \pi$, type
plot3d([t,u,sin(t)*sin(u)], t=-Pi..Pi, u=-Pi..Pi); and then press Enter. Notice that it's upper-case P in Pi.

Wait a moment, and the plot should appear. If you click on the picture, it is replaced by an outline frame. At this point, you can drag with the mouse to change the view. Double-click on the picture to redraw it. You can also change various attributes of the plot by using menu items from the menu bar. (You won't see the plot menu options until you have selected the picture.) The ``Constrained'' option means uniform scaling in $ x,y,z$.



Notes.




next up previous
Next: gg_param_nt Up: gg_param_nt Previous: gg_param_nt
Kirby A. Baker 2002-03-01