How many spherical balls of radius 1 cm can be made by melting a hemisphere of radius 6 cm?
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diameter of hemisphere [D]=6 cm ∴ R=3 cm
diameter of spherical balls [d]=1 cm ∴ r=1/2 cm
Let no. of lead balls be 'n'
Vol. of sphere = n x Vol of 1 lead ball
4/3 pi R3 = n x 4/3 pi r3
⇒4/3 pi R3 = n x 4/3 pi r3
⇒3 x 3 x 3 = n x 1/2 x 1/2 x 1/2
⇒27 x 8 = n
Therefore, n = 216 lead balls. ANS
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Let n number of spherical balls of radius 1 cm can be made
so Volume of hemisphere = n × volume of 1 spherical balls
⇒4/3 π × R^3 = n × 4/3 π r^3
⇒(6)^3 = n× (1)^3
So n=216
216 small sphere ball can be made
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