Why would you have to subtract the heat capacity of the calorimeter when calculating the heat of the reaction?
you wouldnt subtract it, you would add it to account for the thermal energy absorbed by the calorimeter itself. The set-up looks something like this:|dw:1405199730169:dw| The water and the calorimeter absorb the heat being given off by the (exothermic) reaction. \(\sf \large \underbrace{-q}_{reaction}=\underbrace{q}_{water+calorimeter}\) Look at the equation below that accounts for the heat absorbed, \(\large \sf q_{absorbed}=\underbrace{m_{water}*C_p*\Delta T}_{water}+\underbrace{C_p\Delta T}_{calorimeter}\) The first part accounts for the thermal energy absorbed by the water and, the second, for the thermal energy absorbed by calorimeter. These 2 together are the total thermal energy released by a reaction.
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