A conical Cup Contains water equal to 1/8 of
its volume. what is ratio of height of cone
to depth of water?
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Answer:
We know that the volume of a right circular cone is given by V=πr2h . Using this we can conclude from the question that :
r2hR2H=18
Now, consider the following diagram.
see the image for diagram
Clearly, the triangles ABC and AMN are similar and we can write :
MNBC=AMAB
⇒ rR=hH
Using the relation from the volumes, we can substitute the above and write :
h3H3=18
⇒ hH=12
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