a conical solid block is exactly fitted inside the cubical box of side 'a' ,then the volume of conical solid block is
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when it is exactly fitted then radius (r)= a/2
and height h= a
so volume =1/3*22/7*a/2*a/2*a
=33a³/7 units ³
and height h= a
so volume =1/3*22/7*a/2*a/2*a
=33a³/7 units ³
1st:
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Answer:1/12πa³
Step-by-step explanation:
When a conical block is exactly fitted inside a cubical block its height = diameter = side of the cubical block = a units.
So r = d/2
= a/2
So volume of cone = 1/3πr²h
= 1/3*π*(a/2)² * a
= 1/3*π*a²/4*a
= 1/12*πa³
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