@Kitonum 

Hi,
I am trying to build a step-by-step visual illustration of the concept of the common perpendicular to two skew lines.
The goal is mainly pedagogical, as many students struggle to clearly understand this geometric configuration in space.
Do you think there might be a way to optimize my code to obtain a clearer and more illustrative visualization?
Thank you very much for your help..S7MA5_Illustrations_Espace_Gauches_droites.mw

@dharr 

like this

Animation

@Rouben Rostamian  

My objective is to achieve this animation

Thanks

@janhardo 

I don’t see the code that generates this diagram

Thanks

@acer  inlined textplot

@acer Here is the reference example that inspired me.Thanks

S4_Generate_Systmes.mw

 thanks @Carl Love  but I don't see any effect of the procedure on the display?

S4_Droites_Implicite.mw

@janhardo 

I'm trying to plot the various points in the complex plane (as shown in my figure). The intermediate calculations are on the sheet. Any suggestions? Thanks

Q_Complex.mw

@janhardo Thanks for your help. In the end, I’m giving up. I find that the Maple environment for complex numbers isn’t intuitive. The results are not simplified, and it struggles with extracting square roots.... Thanks again.

@acer That's exactly what I was expecting. Thanks!

@acer Thank you for your response. Actually, I want M to return an array with the following format.

@acer  Thank you. This is exactly the expected effect. It's a shame that such options don't exist (for now).

@acer  Thanks !

@acer Maybe I didn't express my idea clearly. Here is my idea.

S5_Périodique_Rôlede_C.mw

@acer Thank you very much for this idea about displaying C as a fraction of pi. I'm trying to explore the idea of shifting only the restriction of the sine function on [0,2π] to illustrate the horizontal shift. The problem is that the entire function (in red) is shifting. The background doesn't give me anything... Any suggestions?

Q_display.mw