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Mathematics 17 Online
OpenStudy (saylilbaby):

A 4-in. hole has been bored through a 6-in cube. What is the approximate volume of the remaining solid? Use 3.14 for n

OpenStudy (saylilbaby):

@Directrix i found the answer for last one please help

OpenStudy (saylilbaby):

i think the answer is 216in^3 @Directrix is that right?/

OpenStudy (saylilbaby):

@ganeshie8 is this right??

OpenStudy (adamaero):

you've just found the volume of the whole cube take the equation for a circle w/ the diameter of 4" and multiply that by the 6" worth of height ~subtract this from the 216in^3

Directrix (directrix):

This is the classic hole in a sphere problem. Slighty tricky, some would say. The answer is independent of the radius of the sphere and the diameter of the hole. The total volume of the sphere and the volume removed however do depend on the radii. Note that the volume removed is a cylinder with two spherical caps. http://mathnotations.blogspot.com/2008/01/boring-volume-problem-or-if-you-find.html @Saylilbaby

OpenStudy (anonymous):

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