i need to find out how many volleyballs will fit in my classroom. what should i do after i find the volume of the classroom and the volume of the volleyball?
volume of class/volume of ball = answer
is there a more accurate answer because that would make me divide out all the small spaces between the volleyballs.
so we are assuming the ball is solid? because I would just cram them in the room:)
so you need the dim of the ball, what is it?
|dw:1353186729916:dw| i'm talking about the space in the diamond.
I know... I was joking
the spheres aren't cubes so it doesn't work like that
yes, but you understand a volley ball is not solid and you could cram them in there to fill every inch...But this is not what the question is asking I take it
we need more information then the volume of the room and sphere, we need the deminsions
i just need help on approaching this problem. after i find those two volumes what should i do?
if the circumference is 1 ft then treat each ball like a 1 ft box
fir the third time, I need more information than the volume of the room and spheere. If the room is 1 inch high and 50 miles long you will fit none of the balls in the room...........
so i pretend each ball is a cube and then what?
i don't need an answer. i just want to know how i would do it
This is a question in mathematical "packing", a topic that comes up in physical chemistry. For 2-dimensions, the most efficient packing is a ball with 6 balls around it. Now, to go into the 3rd dimension, you would start placing balls on the top of each tirangle of balls to form a tetrahedron (one of the perfect solids). This is your start conceptually.
huh?
I'll try to draw it.
|dw:1353187236350:dw|Terrible drawing I know. Now for each triangle or group of THREE circles, you put a ball on TOP of that like this|dw:1353187386959:dw|That ball in the center is on TOP.
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