When 1.045 g of K2O is added to 50.0 mL of water at 25.0 ∘C in a calorimeter, the temperature of the water increases to 41.5 ∘C.
Assuming that the specific heat of the solution is 4.18 J/(g⋅∘C)J/(g⋅∘C) and that the calorimeter itself absorbs a negligible amount of heat, calculate ΔHΔH in kilojoules/mol for the reaction
K2O(s)+H2O(l)→2KOH(aq)K2O(s)+H2O(l)→2KOH(aq)
Express the change in enthalpy in kilojoules per mole.
Density of water at 25 oC = 0.997 g/mL
Mass of K2O = 94.2 g/mol
We have Qrxn = m x Cp x dT
Mass of 50 mL of water = 0.997 x 50 g = 49.85 g
Here, m = 49.85 + 1.045 = 50.895 g, Cp = 4.18 J/g.oC, dT = 41.5 – 25 = 16.5 oC
Qrxn = 50.895 x 4.18 x 16.5 = 3.51 kJ
dH = -Qrxn = -3.51 kJ
Number of moles of K2O in 1.045 g = 1.045/94.2 = 0.0111 mol
dH = -3.51 kJ/0.0111 mol = -316.22 kJ/mol
Assuming that the specific heat of the solution is 4.18
J/(g⋅∘C) and that the calorimeter itself absorbs a negligible
amount of heat, calculate ΔH in kilojoules for the reaction.
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