Math, asked by omii91, 1 year ago

volume of a hemisphere is 2094 find the radius​

Answers

Answered by kapiljiajmer
4

ANSWER

VOLUME OF HEMISPHERE = 2094

2/3 π (r×r×r) = 2094

2/3 × 22/7 × r×r×r = 2094

r × r × r = 2094 × 21 / 44

r × r × r = 1000

r = 10

Answered by Anonymous
3

Solution :-

Volume of a hemisphere = 2094 cu.units

Also, Volume of a hemisphere = 2/3 * πr³ cu.units

 \implies  \dfrac{2}{3}  \pi r^{3}  = 2094

 \implies  \dfrac{2}{3} \times  \dfrac{22}{7} \times  r^{3}  = 2094

\implies  r^{3} = 2094 \times  \dfrac{21}{44}

\implies  r^{3} =  \dfrac{43974}{44}

\implies  r^{3} =  1000  \qquad \{approx \}

\implies  r=   \sqrt[3]{1000}  = 10

Hence, the radius of the hemisphere is 10 units.

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