Two-dimensional drawing
The instructions for Maxima two-dimensional drawing are plot2d. Let's say we're going to draw 4x3−2x−2 this function, set the x-axis range from 5 to 5, and then this instruction:
(%I1) PLOT2D ([4 * x^3-2 * x-2],[x,-5,5]);
Three-dimensional drawing
Three-dimensional drawing is also easy, as long as you switch to Plot3d's instructions:
(%I2) plot3d (cos (-X^2+Y^3/4), [x,-4,4], [y,-4,4]);
Geomview is a Unix software, Maxima can use Geomview to make very beautiful 3D graphics. Let's look at the results of the previous example in Geomview output.
(%I3) plot3d (cos (-X^2+Y^3/4), [x,-4,4], [y,-4,4], [Plot_format,geomview]);
Geomview not only can draw a beautiful 3D graphics, more importantly, it can make up for some of the shortcomings of Maxima. For example, a 3D drawing of the Maxima itself can not display two or more function graphs (2D can) at the same time, but with Geomview, such a drawing becomes possible.
Point drawing
With a lot of drawing applications, you just need to draw a point, or some point to describe a function. This is actually simpler than drawing a function, but Maxima until version 5.9.2. Please refer to the manual for details (after 5.9.2).
Drawing of multiple functions
If you want to compare several functions, how do you want to order? Let's take a look at an example to see:
(%I4) plot2d ([cos (x), sin (x), tan (x)], [X, -2*%pi, 2*%pi], [y,-2,2]) $
This example draws a pattern of cos (x), sin (x), and Tan (x) at the same time.
Parametric drawing
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We simply give an example of parametric drawing, please refer to the Maxima manual for details.
(%I5) plot2d ([parametric, cos (t), sin (t), [T,-2*%PI,2*%PI], [nticks,80]]);
Maxima Installation
The official website of Maxima has different versions of Maxima for use in various platforms:
http://maxima.sourceforge.net/
However, different platforms may have different options. I'll give you a rough explanation of how I propose to install. Whether you use Windows, Mac, or Linux, I recommend using TeXmacs as the interface, because it shows the most beautiful mathematical notation.