To solve the problem, we need to identify the incorrect statement about adsorption.
1. Understanding Adsorption:
Adsorption is the process by which molecules or atoms adhere to a surface. There are various types of adsorption, such as physical and chemical adsorption, and they follow different thermodynamic principles.
2. Analyzing the Statements:
Physical adsorption is not specific in nature: This statement is correct. Physical adsorption is generally non-specific, meaning it can occur between a variety of adsorbents and adsorbates. It does not involve chemical bonds, just weak van der Waals forces.
In adsorption, \( \Delta G \), \( \Delta S \), and \( \Delta H \) are negative: This statement is generally true for physical adsorption. For spontaneous adsorption, \( \Delta G \) (Gibbs free energy) must be negative, and \( \Delta H \) (enthalpy) is also negative due to exothermic nature. \( \Delta S \) (entropy) is typically negative because the adsorbed molecules become more ordered on the surface.
\( C_2H_5OH \) acts as an auto catalyst in the hydrolysis of ethyl acetate: This is the incorrect statement. Ethanol (\( C_2H_5OH \)) is not an auto catalyst in the hydrolysis of ethyl acetate. In fact, the hydrolysis of ethyl acetate requires a catalyst like an acid or base, but not ethanol itself as an auto catalyst.
In Freundlich adsorption isotherm, \( \frac{x}{m} = k \cdot P^{1/n} \), the value of \( \frac{1}{n} \) is between 0 and 1: This statement is correct. In the Freundlich isotherm, \( \frac{1}{n} \) is typically between 0 and 1, indicating that adsorption is not perfectly linear.
3. Final Answer:
The incorrect statement is the one related to ethanol (\( C_2H_5OH \)) acting as an auto catalyst in the hydrolysis of ethyl acetate.
Final Answer:
The correct option is (C) \( C_2H_5OH \) acts as auto catalyst in the hydrolysis of ethyl acetate.
Find the least horizontal force \( P \) to start motion of any part of the system of three blocks resting upon one another as shown in the figure. The weights of blocks are \( A = 300 \, {N}, B = 100 \, {N}, C = 200 \, {N} \). The coefficient of friction between \( A \) and \( C \) is 0.3, between \( B \) and \( C \) is 0.2 and between \( C \) and the ground is 0.1.