| \(\mathrm{H}_{\mathrm{f}}{ }^0 \text { (KJ/mole) }\) | \(\mathrm{S}_{\mathrm{f}}^0(\mathrm{~J} / \mathrm{K} \text {-mole })\) | |
| AB | 32 | 240 |
| \(A_2\) | 6 | 224 |
| \(B_2\) | x | 238 |
| List-I | List-II (KJ) |
||
| (I) | Isothermal reversible (1mole ideal gas, T = 300K, \(\mathrm{2dm^3}\) to \(\mathrm{20dm^3 ) }\) calculate |w| | (A) | 8.32 |
| (II) | Isothermal irreversible \(\mathrm{[3KPa, 1m^3 ~\text{to} ~3m^3 ]}\) calculate |w| | (B) | 6 |
| (III) | 1 mole gas undergoes constant pressure process in which change in temperature is 400K, Cp = 5R/2, calculate \(\mathrm{\Delta H}\) | (C) | 4 |
| (IV) | 1 mole ideal gas having Cv=3R/2 and \(\mathrm{\Delta T}\) = 320K, calculate \(\mathrm{\Delta U}\) | (D) | 5.74 |
| 1. | 20 | 2. | 25 |
| 3. | 30 | 4. | 35 |
Calculate the heat change (ΔH) for the given reaction at 27°C if the heat measured in a bomb calorimeter (ΔU) is −786 kJ.
CH₃OH(l) + 3/2 O₂(g) → CO₂(g) + 2H₂O(l)