A funnel is made up of a partial cone and a cylinder as shown in the figure. The maximum amount of liquid that can be in the funnel at any given time is 16.59375π cubic centimeters. Given this information, what is the volume of the partial cone that makes up the top part of the funnel? 15.75π cm3 17.25π cm3 16.33π cm3 12.5π cm3

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A funnel is made up of a partial cone and a cylinder as shown in the figure. The maximum amount of liquid that can be in the funnel at any given time is 16.59375π cubic centimeters. Given this information, what is the volume of the partial cone that makes up the top part of the funnel? 15.75π cm3 17.25π cm3 16.33π cm3 12.5π cm3

Mathematics
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The dimensions are 1.5 base, 1.5 beside the base 4 cm height it looks like and 6cm on the top of the circle
please can you make a drawing of your funnel?
How ? It's like 6cm 4cm 1.5 1.5

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Other answers:

The 6cm is at the top of the circle
|dw:1434260848319:dw| like that?
Yes there's a 1.5 inside the square and on the outside
please place your measures on my drawing
6cm in the circle 4cm in the middle, 1.5 in the square and 1.5 on the left side of the square
|dw:1434261034237:dw|
am I right?
Yes
You need another 1.5 on the side of the 1.5
ok! the general formula for volume of a partial cone like this: |dw:1434261300118:dw| is: \[V = \left\{ {\left( {{R^2} + {r^2}} \right) + \sqrt {R \times r} } \right\}\frac{{\pi h}}{3}\]
like this: |dw:1434261500243:dw|
I don't know the answer it's so hard and this my last question
Yes
sorry I have made an eror the right formula for volume V is: \[V = \left\{ {\left( {{R^2} + {r^2}} \right) + \sqrt {{R^2} \times {r^2}} } \right\}\frac{{\pi h}}{3}\]
now we have 2 of such partial cones
So what's the answer 15.75pi/cm^3 17.25 pi/cm^3 16.33pi/cm^3 12.5pi/cm^3
I'm sorry, I think that our funnel is like below: |dw:1434261952973:dw|
This is due in 5 minutes please help!!
Now using may formula above, we can write the volume of our funnel as below: \[V = \left\{ {\left( {{6^2} + {{1.5}^2}} \right) + \sqrt {{6^2} \times {{1.5}^2}} } \right\}\frac{{\pi h}}{3} + \pi \times {1.5^2}\left( {4 - h} \right) = 16.59375\pi \] where h is like in my drawing: |dw:1434262276286:dw|
what is h?
1.5
No h is 4cm
please wait I'm checking my computations
h can not be equal to 4 cm
Text me I can send you a picture of the problem on my laptop 859-550-7140
please make a screeshot of your picture and post it here as a file
I do not know how
use the snipping tool of Microsoft Windows
with that snipping tool you are able to make a screenshot of your drawing, then post it here using the "Attach File" tab
1 Attachment
there you go

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