An ice cube of edge a is placed in an empty cylindrical vessel of radius 2a. Find the edge (in cm) of ice cube when it just leaves the contact with the bottom assuming that ice melts uniformly maintaining its cubical shape. Take a = 12 `pi` cm (Ice is lighter than water)

A cube of ice of edge 4 cm is placed in an empty cylindrical glass of inner diameter 6 cm. Assume that the ice melts uniformly from each side so that it always retains its cubical shape. Remembering that ice is lighter than water, find the length (in cm) of the edge of the ice at the instant it just leaves the contact with the bottom of the glass.

An ice block of (4pi )/(3) cm^3 is placed in an artificial satellite. When ice melts into water then its surface area will be, if the densities of ice and water are assumed to be same

Consider an ice cube of edge 1.0 cm kept in a gravity-free hall. Find the surface area of the water when the ice melts. Neglect the difference in densities of ice and water.

Consider an ice cube of edge 1.0 cm kept in a gravity-free hall. Find the surface area of the water when the ice melts. Neglect the difference in densities of ice and water.

Consider an ice cube of edge 1.0 cm kept in a gravity-free hall. Find the surface area of the water when the ice melts. Neglect the difference in densities of ice and water.

A piece of ice floats in a liquid denser than water. The liquid fills the vessel upto the edge. If ice melts completely then

Fill ups The number of children each holding an empty cone of radius 2 cm and heigh 7 cm, who can be served form a cubical ice cream brick of edge 22 cm is………………

The edge of a cube is decreasing at the rate of 0.6 cm/ sec. Find the rate at which its volume is decreasing when the edge of the cube is 2 cm.