You are gonna help me, yep. An hourglass consists of two sets of congruent composite figures on either end. Each composite figure is made up of a cone and a cylinder. Each cone of the hourglass has a height of 15 millimeters. The total height of the sand within the top portion of the hourglass is 45 millimeters. The radius of both cylinder and cone is 6 millimeters. Sand drips from the top of the hourglass to the bottom at a rate of 10π cubic millimeters per second. How many seconds will it take until all of the sand has dripped to the bottom of the hourglass?
Let me thing for a sec
alrighty
First you have to find the combined volumes of 1 of the cylinders and one of the cones Because the two are connected right
yep
so do you know how to find the volume of a cylinder
yes, im working on it right now.
cool
What measurement would i use for the height of cylinder in this problem?
they give you the height of the cone and the height of the whole thing
alright, i think i've got it, thanks!
so what is it
what is the volume of the cylinder
1080(pi), and 178.2(pi) for the cone, then the final answer i got was approximately 126.
Lets keep it in terms of pi
Sorry you had it in terms of pi but you got the area of the cone wrong
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