Find the capacity of a hemispherical bowl of radius 12cm
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Answered by
1
"radius = 12
volume = 2/3πr^3
= 2/3 × 22/7 × 12 × 12 × 12
= 3620.78cm^2
- Hope it helps"
Answered by
1
The number of Bottles required is 12
Step-by-step explanation:
Given:
Internal Radius of Hemispherical Bowl = 12 cm
Height of Conical Bottle = 8 cm
Radius of Conical Bottle = 6 cm
Concept used:
Number of Conical Bottles = (Volume of Hemispherical Bowl)/(Volume of one Conical Bottle)
Formula used:
Volume of Hemispherical Bowl = (2/3)πR3
Volume of Cone = (1/3)πr2h
Where:
R = Radius of Hemispherical Bowl
r = Radius of Cone, h = Height of Cone
Calculation:
Volume of Hemispherical Bowl = (2/3) × (π × 123)
⇒ (2/3) × 1728π = 1152π
Volume of Cone = (1/3) × (π × 62 × 8)
⇒ (1/3) × 288π = 96π
Number of Conical Bottle = (1152π)/96π = 12
∴ The number of Bottles required is 12
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