In Freundlich adsorption isotherm, the value of 1/n is:

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  1. 1 in case of physical adsorption
  2. 1 in case of chemisorptions
  3. Between 0 and 1 in all cases
  4. Between 2 and 4 in all cases

Answer (Detailed Solution Below)

Option 3 : Between 0 and 1 in all cases
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Concept:

Adsorption:

  • Adsorption is defined as the deposition of molecular species onto the surface.
  • The molecular species that gets adsorbed on the surface is known as Adsorbent and the surface on which adsorption occurs is known as Adsorbate.
  • It is a surface phenomenon and occurs due to the unsaturation of forces on the surface of an adsorbate molecule.

F1 Puja J Anil 01.04.21 D7

  • There are two types of adsorption:
    • Physical or physisorption where there exist only weak van der Waals forces between adsorbent and adsorbate.
    • Chemical or chemisorption where new bonds are formed between adsorbent and adsorbate.

Explanation: 

  • In adsorption isotherms, the fraction of moles of adsorbate (x) by the grams of adsorbent(m) versus P is plotted.
  • The Freundlich isotherm gives us the empirical relationship between the amount of gas adsorbed and its equilibrium pressure P.
  • It is seen that the amount of adsorption increases with an increase of pressure when the pressure is in the lower range.
  • As the pressure increases, the rate of adsorption increases but reaches saturation after some point.
  • After this point, the amount of adsorption doesn't change even when pressure is increased.
  • The equation of Freundlich isotherm is given as follows:

\(\frac{{\rm{x}}}{{\rm{m}}} \propto {\rm{\;}}{{\rm{P}}^{\frac{1}{{\rm{n}}}}}\) where k and n are constant for a particular adsorbent and adsorbate at a fixed temperature.

  • The graph is represented as follows.

  • When the temperature is fixed and pressure is low, the adsorption becomes directly proportional to the pressure of the gas.
  • The relation reduces to
  • x=kP.

This signifies, 1/n = 1 or n = 1.

  • At a higher range of pressure, the adsorption becomes independent of pressure and the equation reduces to

x/m= k.

We can infer from this that 1/n = 0.

Hence, in Freundlich adsorption isotherm, the value of 1/n is 0 to 1.

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