Temperature Rise of Steel Ball in Water/Ice

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To determine the temperature rise of a steel ball in water, the heat transfer equation ΔQ = mcΔT is essential, where heat lost by the steel equals heat gained by the water. The user initially set up the equation but struggled with the specifics of temperature change and the specific heat capacity of steel. It was suggested that the specific heat of steel should be looked up to proceed with calculations. The final temperature will be the same for both the steel ball and the water after thermal equilibrium is reached. The discussion emphasizes the need for accurate values for specific heat to solve the problem effectively.
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Homework Statement



If a steel ball of mass 100 grams at a temperature of 100° is dropped into 1 litre of water at 20°C, what is the temperature rise? What would happen if it were dropped into a mixture of ice and water at 0°C?


Homework Equations



I assume that I'm required to use ΔQ = mcΔT. Also the general idea that heat lost by test sample = heat gained by water.


The Attempt at a Solution



At first I assumed:

0.1 x C x (100-t1) = 1 x 4200 x (t2-20)

But I don't think I can approach that due to a lack of knowledge on the change in temperature:

Then I assumed if I was supposed to use (100-20) for both temperatures. Which ends up in C = 42000. But even then I'm not sure where to go. Is it possible that there isn't enough information given? Or am I encourage to find the specific heat capacity of steel from another source?

Any help would be appreciated.
 
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What is the same is the final temperature of the steel and the water. And, yes, you need to look up the specific heat of steel. (Check your book.)
 
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