A slab of ice at `0^@`C is constantly heated till the steam is formed at `100^@`C. Draw a graph showing the change in temperature with time. Label the various parts of the graph properly.

A certain mass of ice at 0^@C is converted to steam at 100^@C by constant heating, Draw temperature-time graph showing the change in phases.

A piece of ice at 0^(@)C is heated at a constant rate and its temperature recorded at regular intervals till steam is formed at 100^(@)C . Draw a temperature-time graph to represent the change in phase. Label the different parts of your graph.

1 kg of ice at 0^@ C is heated at a constant rate and its temperature is recorded after every 30 s till steam is formed at 100^@ C. Draw a temperature-time graph to represent the change of phases.

A block of ice at -10^@C is slowly heated and converted to steam at 100^@C. Which of the following curves represents the phenomenon qualitatively?

1 g of ice at 0^@C is mixed with 1 g of steam at 100^@C . After thermal equilibrium is achieved, the temperature of the mixture is

A block of ice at -12^(@)C is slowly heated and converted into steam at 100^(@)C . Which of the following curves best represents the event ?

5g ice at 0^(@)C is mixed with 5g of steam at 100^(@)C . What is the final temperature?

100 g ice at 0^(@)C is mixed with 10 g steam at 100^(@)C . Find the final temperature.

Aluminium container of mass of 10 g contains 200 g of ice at -20^(@)C . Heat is added to the system at the rate of 100 calories per second. What is the temperature of the system after four minutes? Draw a rough sketch showing the variation of the temperature of the system as a function of time . Given: Specific heat of ice = 0.5"cal"g^(-1)(.^(@)C)^(-1) Specific heat of aluminium = 0.2"cal"g^(-1)(.^(@)C)^(-1) Latent heat of fusion of ice = 80"cal"g^(-1)