@[email protected]M to Science [email protected]English • edit-22 months agoWitchcraftmander.xyzimagemessage-square23fedilinkarrow-up1413arrow-down111
arrow-up1402arrow-down1imageWitchcraftmander.xyz@[email protected]M to Science [email protected]English • edit-22 months agomessage-square23fedilink
minus-square@[email protected]linkfedilinkEnglish111•2 months agoI’m allways astonished by how many function seemingly have nothing to do with circles and yet somehow a pi managed to snuck itself in
minus-square@[email protected]linkfedilinkEnglish60•2 months agoUsually when that happens there’s a way to tie it back to circles, but it’s not always easy to find
minus-square@[email protected]linkfedilinkEnglish30•2 months agoYou could say you just go round and round hunting for it, but no matter how hard you try you just can’t corner it. Well, you could.
minus-square@xantoxislinkEnglish15•2 months ago there’s a way to tie it back to circles Not necessarily circles, but conic sections. When you take a series of a fixed exponent over a variable x, and graph it, that graph is a parabola. A parabola is a slice through a cone. Tada, pi appears.
I’m allways astonished by how many function seemingly have nothing to do with circles and yet somehow a pi managed to snuck itself in
Usually when that happens there’s a way to tie it back to circles, but it’s not always easy to find
You could say you just go round and round hunting for it, but no matter how hard you try you just can’t corner it.
Well, you could.
Not necessarily circles, but conic sections. When you take a series of a fixed exponent over a variable x, and graph it, that graph is a parabola.
A parabola is a slice through a cone. Tada, pi appears.