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CONE + HEMISPHER : A Cylinderical Contai...

CONE + HEMISPHER : A Cylinderical Container of radius 6cm and height 15cm is filled with ice cream. The whole icecream has to be distributed to 10 children in equal cones with hemispherical tops. If the height of the conicaal portion is 4 times the radius of base; find the radius of the ice-cream cone.

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CONE + HEMISPHER:A Cylinderical Container of radius 6cm and height 15cm is filled with ice cream.The whole icecream has to be distributed to 10 children in equal cones with hemispherical tops.If the height of the conicaal portion is 4 xx the radius of base; find the radius of the ice-cream cone.

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A cylindrical container of radius 6 cm and height 15 cm is filled with ice-cream. The whole ice-cream has to be distributed to 10 children in equal cones with hemispherical tops. If the height of the conical portion is four times the radius of its base, find the radius of the ice-cream cone.

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A cylinderical container of diameter 12 cm and height 15 cm is filled with ice cream. The whole ice cream has to be distributed to 10 children in equal cones with hemispherical tops. If the height of the conical portion is four times the radius of its base, find the radius of the ice cream cone.

A cylindrical container whose diameter is 12 cm and height is 15 cm, is filled with ice cream. The whole ice cream is distributed to 20 children in equal cones having hemispherical tops. If the height of the conical portion is twice the diameter of its base, then the diameter of the ice cream cone is

A cylinderical container is filled with ice-cream whose diameter is 12 cm and height is 15 cm. The whole ice-cream is distributed to 10 children in equal cones having hemispherical tops. If the height of the conical portion is twice the diameter of its base, find the diameter of the ice-cream cone.

A cylindrical container is filled with ice-cream, whose diameter is 12 cm and height is 15 cm. The whole ice-cream is distributed to 10 children in equal cones having hemispherical tops. If the height of the conical portion is twice the diameter of its base, find the diameter of the ice-cream.