Ac cylindrical container diameter 12 and height15 cm filled with ice cream and distributed in ten children of hemispherical tops
gungarima:
Distributed intended children of hemispherical tops??
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Answered by
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Answer:
Step-by-step explanation:
Volume of cylindrical container= πr²h
=(22*15*6*6)/7
=(22*15*36)/7 cm²
Volume of ice cream in each hemispherical top = 2/3πr³
=[(2*22)/21 ] r³
Now,
Volume of cylindrical container = 10(volume of hemispherical top)
(22*15*36)/7= (44/21)*r³
810=r³
=> r= 3(³√30) cm
Answered by
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First you need to find volume of cylinder
Radius r =12/2 =6cm
Height =15 cm.
Volume of cylinder = 22/7 r^2h
YOU didn't mention Radius of hemisphere
By finding volume of one hemisphere then multiplying it with 10 and diving it with volume of cylinder you get the correct answer
I hope this may help you buddy
Radius r =12/2 =6cm
Height =15 cm.
Volume of cylinder = 22/7 r^2h
YOU didn't mention Radius of hemisphere
By finding volume of one hemisphere then multiplying it with 10 and diving it with volume of cylinder you get the correct answer
I hope this may help you buddy
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