There are 2 containers of the same height and the same base radius. One is a right circular cone and the other is a cylinder. The cone is completely filled with milk and the cylinder is completely filled with water.

The contents from both the containers are emptied into a third vessel. What is the ratio of milk to water in the third container?

1:1

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3:1

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1/3:1

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None of these

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Solution

The correct option is C
1/3:1

C

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There are 2 containers of the same height and the same base radius. One is a right circular cone and the other is a cylinder. The cone is completely filled with milk and the cylinder is completely filled with water.

If both the containers are emptied to half their heights into the third container, the ratio of milk to water in the third container is

Q. There are two vessels - one is in the shape of a cylinder and the other in the shape of a right circular cone. Both the vessels have the same height and the same base radius. The cylindrical vessel and the conical vessel are filled with milk and water respectively and are both filled to half of their maximum heights. The cone is standing on its vertex. The contents of the conical vessel are emptied into the cylindrical vessel. What is the ratio of water to milk in the cylindrical vessel now -

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Q. In Fig. 13, a right circular cone of diameter r cm and height 12 cm rests on the base of a right circular cylinder of radius r cm. Their bases are in the same plane and the cylinder is filled with water upto a height of 12 cm. If the cone is then removed, find the height to which water level will fall.

Q. In Fig. 10, a right circular cone of diameter r cm and height 12 cm rests on the base of a right circular cylinder of radius r cm. Their bases are in the same plane and the cylinder is filled with water upto a height of 12 cm. If the cone is then removed, find the height to which water level will fall.

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The correct option is C 1/3:1 C

The correct option is C
1/3:1

C