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Sagot :
The volume of the cylinder is L*[tex] \pi r ^{2} [/tex]
Which is 12 * 3.14 * 4[tex] ^{2} [/tex]
=602.88 cubic cm
Each piece of ice's volume is defined as 4/3*[tex] \pi *r ^{3} [/tex] cubic cm (volume of a sphere). With r=3/2 (since 3 cm is the diameter)
=4/3 * 3.14 * (3/2)[tex] ^{3} [/tex]
=14.13 cubic cm
25 of those cumulate a total volume of 25 * 14.13 = 353.25 cm[tex] ^{3} [/tex]
Which means that the free space for water is 602.88-353.25=249.63 cubic cm
Got it?
Which is 12 * 3.14 * 4[tex] ^{2} [/tex]
=602.88 cubic cm
Each piece of ice's volume is defined as 4/3*[tex] \pi *r ^{3} [/tex] cubic cm (volume of a sphere). With r=3/2 (since 3 cm is the diameter)
=4/3 * 3.14 * (3/2)[tex] ^{3} [/tex]
=14.13 cubic cm
25 of those cumulate a total volume of 25 * 14.13 = 353.25 cm[tex] ^{3} [/tex]
Which means that the free space for water is 602.88-353.25=249.63 cubic cm
Got it?
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