The graph of log(x)/(m)vslogp for an adsorption process is a...

The graphical representation of logarithmic form of Freundilich adsorption isotherm is as follows,

The logarithmic form of Freundilich adsorption isotherm is

$log\dfrac{x}{m} = logk + \dfrac{1}{n}logP$

$\dfrac{1}{n} = \tan 45 ° = 1$

$logk = 0 . 6020 = \log 4$

$⇒ K = 4$

$∴ \dfrac{x}{m} = K \cdot {P}^{1 / n}$

$\dfrac{x}{m} = 4\left(0 . 4\right) = 1 . 6$

$\dfrac{x}{m} = 1 . 6 = 16 \times {10}^{- 1}$