lissajous figures explanation

This is a basic formula of a circle:
x= cos(angle);
y=sin(angle);
Changing the frequency of sin or cos will give you different shapes
Thanks to Jules Antoine Lissajous for investigation of these figures.

[@JonTheBrush]

Brilliant visualisation, worked a treat in explaining it to my daughter, thanks.

[@95Ignac]

thanks!! i didn't know how the figures were formed, but now it's so clear!!

[@musicalfungus]

THANK YOU! you just completely unlocked the part of my brain that could not grasp how my oscilloscope actually created these images when I fed the right wave forms into it. THANK YOU!!!!!!! it seems so simple now haha!

[@pavanlokesh4820]

Wow great visualisation... You are amazing...

[@kutaycavusoglu8587]

Nice visualisation, this video explaining how they were formed in 1 min.

[@fishoscine1220]

change in frequency, not amplitude. The time period, or degree of phase cycle in this case prompts to speed and modulation of the shape being created.

[@livardocastro7219]

muy bueno. falto variar la amplitud de alguno.

[@mastermenthe]

Excellent

[@Osamailyas]

impressive

[@yugalkishore8991]

Thanks

[@HobiFisikaTel-uSurabaya]

Nice Video 😊👍

[@longluo1788]

I'm wonder how to make such animations.

[@gowinthapa3828]

thankx a lot

[@BluetheFortune2006]

This curve is what the Australians will know and recognise... 0:15

[@LearnWithFardin]

Wow

[@matthewthompson6455]

Cos(x) * sin(y) is the king.

[@longluo1788]

How to make such animation? Could u show the code? Thank you.

[@ambarishphysics]

CHECK OUT MY ORIGINAL CHALLENGE BASED ON LISSAJOUS FIGURES HERE: kzbin.info/www/bejne/q5qpp3SKZb9osK8

[@ranigudapuvalasa9857]

Please tell me uses of Lissajous figures

[@sambitdas1255]

Nice

[@lovelyda]

1000th like

[@kiwi-sw9kn]

THHHAAAANNNKSSSS !!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!

[@bhairava2020]

скоро ты станешь богатым

[@shuleichannel2448]

ABC 0:20

[@jaysion8936]

Everything makes so much sense not. Thank you!