Step 1: Understanding the Role of Glauber's Salt in the Kraft Process.
The Kraft process is widely used in the paper industry to separate the cellulose fibers from lignin in wood. Glauber's salt (sodium sulfate decahydrate) is used in the pulping process as it helps break down the lignin, thus facilitating the separation of the cellulose fibers which are later used to make paper.
Step 2: Identifying the Formula of Glauber's Salt.
In terms of chemical structure, Glauber's salt is a sodium sulfate compound (Na$_2$SO$_4$) with ten water molecules attached, making it Na$_2$SO$_4$.10H$_2$O. The water molecules are part of the crystal lattice, which gives it the decahydrate designation. This hydration is crucial for its effectiveness in industrial applications.
Step 3: Conclusion.
Therefore, the correct formula for Glauber's salt used in the Kraft process is Na$_2$SO$_4$.10H$_2$O, which corresponds to option (D).
Final Answer: Na$_2$SO$_4$.10H$_2$O
Match the products in Group 1 with the manufacturing processes in Group 2
| Group 1 | Group 2 |
|---|---|
| P) Acetaldehyde | I) Sulfate process |
| Q) Sulfuric acid | II) Electric furnace process |
| R) Pulp | III) Wacker process |
| S) Phosphorus | IV) Contact process |
Match the product in Group-1 with the manufacturing process in Group-2. The correct combination is

An ideal monoatomic gas is contained inside a cylinder-piston assembly connected to a Hookean spring as shown in the figure. The piston is frictionless and massless. The spring constant is 10 kN/m. At the initial equilibrium state (shown in the figure), the spring is unstretched. The gas is expanded reversibly by adding 362.5 J of heat. At the final equilibrium state, the piston presses against the stoppers. Neglecting the heat loss to the surroundings, the final equilibrium temperature of the gas is __________ K (rounded off to the nearest integer).
The residence-time distribution (RTD) function of a reactor (in min$^{-1}$) is 
The mean residence time of the reactor is __________ min (rounded off to 2 decimal places).}
Ideal nonreacting gases A and B are contained inside a perfectly insulated chamber, separated by a thin partition, as shown in the figure. The partition is removed, and the two gases mix till final equilibrium is reached. The change in total entropy for the process is _________J/K (rounded off to 1 decimal place).
Given: Universal gas constant \( R = 8.314 \) J/(mol K), \( T_A = T_B = 273 \) K, \( P_A = P_B = 1 \) atm, \( V_B = 22.4 \) L, \( V_A = 3V_B \).
The following data is given for a ternary \(ABC\) gas mixture at 12 MPa and 308 K:
\(y_i\): mole fraction of component \(i\) in the gas mixture
\(\hat{\phi}_i\): fugacity coefficient of component \(i\) in the gas mixture at 12 MPa and 308 K
The fugacity of the gas mixture is __________ MPa (rounded off to 3 decimal places).