Added: 5 years ago
From: papafaridah
Views: 28,011
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  • Awesome man! exactly what i was searching for!!

    i'm making this for my maths model..

    only if i'd find these cylinder and sphere... i'd get A+ for sure..!

  • You can't Derive mathematical truths by experiment. You must use proof. Sigh.

  • very nice demonstration of the fact that the volume of a sphere is two thirds the volume of the cylinder with the same radius and a height equal to the diameter. not a derivation of the formula by mathematical standards, but perhaps by experiment.

  • What no formula come on!!!

  • That isn't a proof at all, to do this you need calculus, use integration, volumes of revolution to be more exact. Take the curve, y^2 + x^2 = r^2 rotate around either the x or y axis, using integration find the volume, and multiply your final result by 2...

  • (continued) Also, the volume of a cylinder is basically equal to the area of a circle at the base of the cylinder = (PI) r^2 , and then multiply this area by the height of all the unit volumes (ie where h=1) for each and every cylinder segments:

    Volume of cylinder = (PI) r^2 h

  • Comment removed

  • Very clever and entertaining, but I'm sure you are aware it's knowledge by induction.

  • how is that deriving the formula??

    im too confused i didnt get the double integration part... but that's probably because IT WASNT THERE

  • @partonfilaton you only need a single integration ;).

  • You can also derive the formula for the volume of a sphere of radius a using cylindrical coordinates by taking the triple integral of r and having the bounds of z, r, and theta be 0 to Sqrt(a^2-r^2), 0 to a, and 0 to 2Pi, and then multiple the final answer by 2.

  • talk this was no help retard

  • it fills up to 2/3 bEcuz its r^3 not d^3 and 2r=d

  • wtf i cant read the last paper at the end. really fuzzy. u shudve edited the video when u made it.

  • i liek mudkipz

  • i like pie...

  • I know already but just couldn't delete the comment.

  • The volume of sphere is (4/3)*pi*r^3 not (2/3)*pi*r^3

  • heh, you forgot you multiply the radius times 2 fool... :P so that makes it (2/3)*pi*2*r^3=(4/3)*pi*r^3 :P

  • Ofcourse you can calculate some volumes without having to use pi.

  • i can calculate the volume without pi

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