Burning 0,68 liters of CH4 (g) in a calorimeter bomb (device) at 25 °C and at a pressure of 1 atm heat is released, heat release raises the temperature of the thermometer by 2 °C. A-) Accordingly, what is the heat capacity of this calorimeter bomb?

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Burning 0,68 liters of CH4 (g) in a calorimeter bomb (device) at 25 °C and at a pressure of 1 atm heat is released, heat release raises the temperature of the thermometer by 2 °C.


A-) Accordingly, what is the heat capacity of this calorimeter bomb?


B-) How many degrees does the thermometer go up if 0.068 moles of C4H10 (g) are burned in the same calorimeter bomb? (C:
12,01 g / mol, H: 1,01 g / mol, O: 16,00 g / mol) (Note: In the solution of this problem, the reactant and forming heat capacities are negligible solvent.)

CH4(g) + 202(g)
CO2(g) + 2H20(s)
AH = -890KJ
13
CĄH10 (g)
2 2
02 (g) → 4C02(g) + 5H,0(s)
AH = -2877k]
(6)*0 + (6)°'n*ɔ
Transcribed Image Text:CH4(g) + 202(g) CO2(g) + 2H20(s) AH = -890KJ 13 CĄH10 (g) 2 2 02 (g) → 4C02(g) + 5H,0(s) AH = -2877k] (6)*0 + (6)°'n*ɔ
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