TSA of solid hemisphere is 462cm2, Find volume of hemisphere?
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Answered by
7
Sol:
Given that total surface area of a hemisphere is 462 cm2.
Let r be the radius of the hemisphere.
Total surface area of a hemisphere = 3πr2
⇒ 462 = 3×(22/7)×r2
⇒ r2 = (462 x 7) / 66
⇒ r2 = 49
⇒ r = 7 cm
Now,Volume of hemisphere = (2/3)πr3
= (2/3)(22/7)73
= 718.66 cm3
Hence, volume of hemisphere is 718.66 cm3
Answered by
2
Hii There!!
Since, TSA of hemisphere = 462 cm2
=)3×22/7×r×r = 462
=)r2 = 462×7/3×22
=)r2= 7×7
=)r=√49cm
=)r = 7 cm
=)volume of hemisphere = 4/3×22/7×7×7
=) 154×4/3
=)616/3
=). 205.3cm3
Hope it Helps
mark as Brainliest..!!
Since, TSA of hemisphere = 462 cm2
=)3×22/7×r×r = 462
=)r2 = 462×7/3×22
=)r2= 7×7
=)r=√49cm
=)r = 7 cm
=)volume of hemisphere = 4/3×22/7×7×7
=) 154×4/3
=)616/3
=). 205.3cm3
Hope it Helps
mark as Brainliest..!!
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