Specific heat capacity lab (DUE TOMORROW PLEASE HELP)

AI Thread Summary
The discussion revolves around a lab assignment involving the measurement of specific heat capacity using two trials with different volumes of water. The user is struggling to account for the heat capacity of the system beyond just the water, seeking help to correct their calculations. They have provided data from two trials, including heat transfer and temperature change, but are finding it challenging to isolate the specific heat capacity of water. Suggestions include setting up equations for total heat capacity in both trials to solve for the unknowns. The conversation emphasizes the need for accurate algebraic manipulation to derive the specific heat capacity effectively.
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Homework Statement


I heated 50mL of water in a Dewar and measured the temp. change with time. however, this only gives me the heat capacity of the system. I again measured but with 100mL of water, in an attempt to correct for the unknown heat capacity of everything but the water. However, after hours of trying, i can't figure out how to correct for the heat capacity of everything else. This is due tomorrow and is for a University thermodynamics course, I could really use the help.

trial 1: dQ=258.5J, dT=0.981 K, m=0.050 kg
trial 2: dQ = 1180.2J, dT=2.230 K, m=0.100kg

I am trying to correct for the unknown heat capacities of everything but the water in an attempt to find the specific heat capacity of water. It seems like simple algebra but its not working out.


Homework Equations


c (specific heat capacity) = 1/M (dQ/dT)

C (heat capacity) = dQ/dT


The Attempt at a Solution


I tried Ctotal = Cwater + Cother for each and equated Cother to no luck... i tried everything i can think of
 
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I'm not sure I like you using dQ... I think it should just be Q.

But let's start with getting your algebra started on the right track. You say you tried Ctotal = Cwater +Cother for each trial? Let's just double check... you should have two equations:
Ct1 = Cw1 + Co
Ct2 = Cw2 + Co

where do you go from there?
 

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