A sphere is inscribed inside a cube. The volume of the cube is 1728 $ ext{cm}^3$ . What is the total surface area of the sphere?

Question

A sphere is inscribed inside a cube. The volume of the cube is 1728 $	ext{cm}^3$ . What is the total surface area of the sphere?
एक गोले को एक घन के अंदर अंकित किया गया है। घन का आयतन $1728	ext{सेमी}^3$ हैं। गोले का कुल पृष्ठीय क्षेत्रफल कितना हैं?

Accepted Answer

144 $\pi	ext{cm}^2$/ 144 $\pi	ext{सेमी}^2$

Answer

254 $\pi	ext{cm}^2$/ 254 $\pi	ext{सेमी}^2$

Answer

196 $\pi	ext{cm}^2$/ 196 $\pi	ext{सेमी}^2$

Answer

298 $\pi	ext{cm}^2$/ 298 $\pi	ext{सेमी}^2$

A sphere is inscribed inside a cube. The volume of the cube is 1728 $\text{cm}^3$ . What is the total surface area of the sphere?

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