I'm still new to desmos! I can do lots of problems, but these proved to be a challenge. I'd be really grateful if somebody could point out my mistakes to me!

Anyone else have weird/cool looking graphs?

I don't know how useful this is but i made an approximate cosine wave like this for some reason, from testing, this is continuous (I'm pretty sure), the max absolute error is 0.020017 and max relative error is about 4.5%. i just find it funny how this possible

it was fun but i never saw a proof because there has never been one or because i live under a rock probably, also would love to see this kind of challenge again some time, maybe even tougher u/mandelbrot4207

I know this has been done before but I'm new to Desmos and wanted to challenge myself, check it out :]

I have a student with extreme low vision. I have found reverse contrast and the bigger “A” option. But I haven’t found a way to make this keyboard bigger. Does anyone know how? Thank you!!!!

If you think the middle shape isn't weird, try moving one of the points around :P
https://www.desmos.com/geometry/yeisrwhluz

I couldn't quite get the individual parts to rotate the right direction (which I imagine is a simple fix away) but the overall effect is still sorta there. https://www.desmos.com/calculator/xdktyomt9a

https://www.desmos.com/notebook/99ffjapga4/view
This Desmos notebook contains notes on the uniform distribution of random points on a 2-sphere.

Many fractal / recursion graphs posted in this sub appear to paint in the "No Floats Exist Here" zones near 0 (closer than minFloat, but not at 0) and near ±infinity (further than maxFloat, but not at infinity). This seems like it should be impossible.

This notebook methodically lays out inequality and limit combinations for several graph types, adapted from those previously posted in r/Desmos.

For the most part, all you have to do is press buttons or move a slider, maybe wait a few seconds, and compare to the "what I got" results.

https://www.desmos.com/notebook/fr1qdzth0w/view

I would love to know how it's possible for inequalities to paint in these zones.