Snowy's Snow Cones has a special bubble gum snow cone on sale. The cone is a regular snow cone that has a spherical piece of bubble gum nested at the bottom of the cone. The radius of the snow cone is 3 inches, and the height of the cone is 5 inches. If the diameter of the bubble gum is 1.1 inches, what is the closest approximation of the volume of the cone that can be filled with flavored ice? Use 3.14 for pi. 31.87 cubic inches 36.92 cubic inches 46.40 cubic inches 62.87 cubic inches
@jim_thompson5910 (there are just a few that i need checked/helped on) thin this one is 46.40 after i did the formula for both the volumes and subtracted.
or anyone here can you tell me if i am correct?
hmm what did you get for the volume of the bubble gum? what about the volume of the cone?
V of cone = 47.12 V of gum = 0.7
46.426 or 46.4 yeap, \(\huge \checkmark\)
thank you :D
yw
@jdoe0001 recheck, I have a question : |dw:1402699225849:dw||dw:1402699306049:dw|
i don't see how we would be able to find just that part. it wasn't that specific it only gave me those measurements
|dw:1402699399329:dw|
Ok, I solved this problem once but I can't find out where it is. If I can find it, I will send you link
hmmm
ok thank you :D it may have had different measurements.
... this one looks like |dw:1402700209125:dw|
yes that's the dimensions of it. the ball is 1.1 in diameter so wouldn't that mean the height of it is 1.1?
yes, well. for the volume of it you'd need the radius, or 1.1/2
so if we made the hegiht 3.9 to account for the gum? and see if any answers are close?
@jdoe0001
well... the volume of the cone filling will be the volume of the ball subtracted from the volume of the cone
hmm
yeah.. I'd think that the bottom is also filled...so... volume of the cone - volume of the ball
thats what i thoughti was just checking
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