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Radius of cylindrical glass ( R ) = 5/2 cm.
Height of cylindrical glass (H ) = 10 cm.
Radius of hemispherical part ( r ) = 5/2 cm.
Apparent Capacity of the glass = Volume of cylindre.
=> πR²H
=> ( 3.14 × 5/2 × 5/2 × 10 ) cm³.
=> ( 196.25 ) cm³.
Volume of hemispherical part = 2/3 πR³
=> ( 2/3 × 3.14 × 5/2 × 5/2 × 5/2 ) cm³.
=> ( 196.25/6 ) cm³.
=> 32.708 cm³ ~ 32.71 cm³.
Therefore,
Actual capacity of the glass = apparent Capacity of the glass - Volume of the hemispherical part.
=> ( 196.25 - 32.71 ) cm³.
=> 163.54 cm³.
Height of cylindrical glass (H ) = 10 cm.
Radius of hemispherical part ( r ) = 5/2 cm.
Apparent Capacity of the glass = Volume of cylindre.
=> πR²H
=> ( 3.14 × 5/2 × 5/2 × 10 ) cm³.
=> ( 196.25 ) cm³.
Volume of hemispherical part = 2/3 πR³
=> ( 2/3 × 3.14 × 5/2 × 5/2 × 5/2 ) cm³.
=> ( 196.25/6 ) cm³.
=> 32.708 cm³ ~ 32.71 cm³.
Therefore,
Actual capacity of the glass = apparent Capacity of the glass - Volume of the hemispherical part.
=> ( 196.25 - 32.71 ) cm³.
=> 163.54 cm³.
Answered by
3
*Apparent capacity of glass = volume of cylindcer
* Actually capacity of glass = volume of glass - volume of hemisphere
VOLUME. OF. CYLINDER. =====>
GIVEN
inner diameter of glass = 5cm
so radius = diameter / 2
=>5/2
=>2.5 cm
HEIGHT = 10cm
VOLUME OF CYLENDERCAL. GLASS
=>π r²h
=>3.14 × (2.5)×10
=>196.25 cm^3
VOLUME OF HEMISPHERE ==>
2/3πr^3
=>2/3 × 3.14×(2.5)
=>32.7 cm^3
Actually capacity of glass = Total volume of cylinder
- Volume of hemisphere
=>196.25-32.7
=>163.54 cm^3
Apperant capacity of glass = 196.25 cm^3
* Actually capacity of glass = volume of glass - volume of hemisphere
VOLUME. OF. CYLINDER. =====>
GIVEN
inner diameter of glass = 5cm
so radius = diameter / 2
=>5/2
=>2.5 cm
HEIGHT = 10cm
VOLUME OF CYLENDERCAL. GLASS
=>π r²h
=>3.14 × (2.5)×10
=>196.25 cm^3
VOLUME OF HEMISPHERE ==>
2/3πr^3
=>2/3 × 3.14×(2.5)
=>32.7 cm^3
Actually capacity of glass = Total volume of cylinder
- Volume of hemisphere
=>196.25-32.7
=>163.54 cm^3
Apperant capacity of glass = 196.25 cm^3
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