
The problem involves determining the enthalpy change (\( \Delta H \)) for the reaction from C to A using the given reaction diagram.
The diagram shows:
Using Hess's Law, the total enthalpy change for the series of reactions is the sum of the enthalpy changes for each step.
Reversing the reactions to find \( C \to A \):
Add the reversed enthalpy changes together:
\(\Delta H (C \to A) = (-10) + (-25) = -35 \, \text{J}\)
Thus, the enthalpy change \( \Delta H \) for the reaction \( C \to A \) is -35 J.
| List-I (Details of the processes of the cycle) | List-II (Name of the cycle) |
|---|---|
| (A) Two adiabatic, one isobaric and two isochoric | (I) Diesel |
| (B) Two adiabatic and two isochoric | (II) Carnot |
| (C) Two adiabatic, one isobaric and one isochoric | (III) Dual |
| (D) Two adiabatics and two isothermals | (IV) Otto |
Match the following:
In the following, \( [x] \) denotes the greatest integer less than or equal to \( x \). 
Choose the correct answer from the options given below:
For x < 0:
f(x) = ex + ax
For x ≥ 0:
f(x) = b(x - 1)2