The formula to calculate the volume

[Mesozoic Mister Nigel]

of a Sno-Cone:
1/3 π r^2 (2r + h)

Wait, does that even work?

[Triple Zero]

so, did you solve the revolution integral of a linear function, or how did you come up with it?

cause if you'd replace it with a nonlinear function, you could pretty much calculate the volume of any shape buttplug.

[DarkStar]

Darkstar watches as that last post zoomed over his head.  Why can't people say, 1+1 = 2 anymore?

[LMNO]

Did you take into account the half-dome of sno-cone that rises over the base of the cone?

[Fredfredly ⊂(◉‿◉)つ]

did you take into account that math sucks and no one cares?

[LMNO]

CURSES!  FOILED AGAIN!
  \

[Triple Zero]

did you take into account that math sucks and no one cares?

FUCK YOU FRED MY YUCCA DIED BECAUSE NO ONE CARES!

at least, i didn't.

also, thanks to the forces of sheer coincidence, my Yucca was called Fred (Freddy, actually). true story.

[Cain]

Yuca > Yucca

[Triple Zero]

cassave?

i like cassave crackers.

i bought a cassave root once (sometimes my supermarket has weird vegetables. i usually jump at the chance). apparently you need to grind it up so it turns into some sort of starch flour stuff. i tried to make cookies of it. didn't really work.

[Cain]

Yeah, cassava.  Our guide in Peru called itYuca.  We boiled them up and had them for breakfast.  Very nice, the flavour and ease of cooking. 

[AFK]

fuck Sno-Cones, it's ICEE's or nothing. 

[Triple Zero]

Yeah, cassava.  Our guide in Peru called itYuca.  We boiled them up and had them for breakfast.  Very nice, the flavour and ease of cooking. 

boiled?

hmmmmm, so i assume you grate off the sticky brown bark, saw it into pieces and boil it? how long, approximately?

the cassava i bought was *very* hard on the inside, hence i just grinded it to some paste.

[Cain]

About half an hour, or when its soft, whichever happens first.  And remove the centre, its fibre anyway.

[Mesozoic Mister Nigel]

so, did you solve the revolution integral of a linear function, or how did you come up with it?

cause if you'd replace it with a nonlinear function, you could pretty much calculate the volume of any shape buttplug.

I do not even understand this post. Keep in mind that as a budding math student I am still in the stage where it is exciting to me to be able to calculate the volume of a cone and a hemisphere.

[Mesozoic Mister Nigel]

Did you take into account the half-dome of sno-cone that rises over the base of the cone?

Yeah, it started out as V= 1/3 π r^2 h + 2/3 π r^3 but someone pointed out to me that it could be simplified to V= 1/3 π r^2 (2r + h) but frankly I am not sure it's any simpler, or that it's any good, because by treating the cone + hemisphere as one object would you lose the implicit directions for measuring h which are obvious when considering the cone separately?