In a calorimeter (water equivalent`=40g`) are 200g of water and 50 g of ice all at `0^@C`. 30 g of water at `90^@`C is poured into it. What will be the final condition of the system?

100g of ice at 0^(@) is mixed with 100g of water at 100^(@)C . What will be the final temperature (in K ) of the mixture?

100g of ice at 0^(@) is mixed with 100g of water at 100^(@)C . What will be the final temperature (in K ) of the mixture?

100g of ice at 0^(@) is mixed with 100g of water at 100^(@)C . What will be the final temperature of the mixture?

Two calorimeters of water equivalent 25 g and 60 g are initially at 0^(@)C . Some water at 50^(@)C is poured in the first calorimeter and after thermal equilibrium is attained, the first calorimeter is emptied into the second one. If the final temperature of water and the second calorimeter becomes 25^(@)C , find the mass of water.

80 g of water at 30^(@) C is mixed with 50 g of water at 60^(@) C , final temperature of mixture will be

What is the resulting temperature when 150 g of ice at 0^(@)C mixed with 300 g of water at 50^(@)C ?

336 g of ice at 0^@C is mixed with 336 g of water at 80^@C . What is the final temperature of the mixture?

A mixture of 250 g of water and 200 g of ice at 0^@C is kept in a calorimeter which has a water equivalent of 50 g. If 200 g of steam at 100^@C is passed through this mixture, calculate the final temperature and the weight of the contents of the calorimeter.