if the total surface area of a hemisphere is 462 cmsq find its volume
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Answered by
2
Total surface area of hemisphere = 3πr² = 462 cm²
Taking π as 22/7
3*22/7 * r² = 462
r² = 462*7 / 66
r² = 49
r = 7 cm
The volume of hemisphere = 2/3πr³ = 2/3*22/7*(7)³
= 2/3 * 22/7 * 343
= 718.66667 cm³
Taking π as 22/7
3*22/7 * r² = 462
r² = 462*7 / 66
r² = 49
r = 7 cm
The volume of hemisphere = 2/3πr³ = 2/3*22/7*(7)³
= 2/3 * 22/7 * 343
= 718.66667 cm³
Answered by
3
Let the radius of hemisphere be "r"
Therefore, According to question,

Therefore, volume of Hemisphere =

Therefore, According to question,
Therefore, volume of Hemisphere =
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