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Question

For absorption of $H_2S$ from a mixture with hydrocarbon vapour into an aqueous alkanolamine solution, the liquid phase mass transfer resistance is

The correct answer is
negligible compared to that of the gas phase

Understanding Mass Transfer Resistance in $H_2S$ Absorption

When absorbing hydrogen sulfide ($H_2S$) from hydrocarbon vapors using aqueous alkanolamine solutions, the absorption process involves both physical transport and chemical reaction.

Role of Alkanolamine Solutions

  • Alkanolamines (like MEA, DEA, MDEA) react chemically with acidic gases such as $H_2S$.
  • This chemical reaction occurs rapidly within the liquid phase.
  • The reaction significantly enhances the rate at which $H_2S$ is absorbed into the liquid.

Phase Resistance Comparison

  • The rapid chemical reaction effectively reduces the concentration gradient required for absorption in the liquid phase.
  • Consequently, the mass transfer resistance associated with the liquid phase ($R_L$) becomes very small.
  • In contrast, the resistance to mass transfer in the gas phase ($R_G$), which involves diffusion of $H_2S$ through the gas boundary layer, remains significant.
  • Therefore, the overall mass transfer rate is primarily controlled by the gas phase resistance.

The liquid phase mass transfer resistance is negligible compared to that of the gas phase in this type of reactive absorption process.

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Important Questions from Absorption

  1. A gas stream with $2.01 \text{ mol }\%$ ammonia is to be scrubbed in a counter-current isothermal packed bed absorber using pure water to reduce its concentration to $0.01 \text{ mol }\%$. Assume that dilute conditions apply, operating line is linear and the mass transfer coefficients are constant throughout the column. The liquid and the gas flows inside the absorber (in $\text{kmol m}^{-2}\text{ h}^{-1}$) are 1000 and 200, respectively. The equilibrium relationship is $y = 0.9 x$, where, $y$ is the mole-fraction of ammonia in the gas phase and $x$ is that in the liquid. Under these conditions, the height of overall gas transfer unit ($H_{tOG}$) is $0.8 \text{ m}$ and the number of overall gas transfer units ($N_{tOG}$) is given by the following integral.
    $$ N_{tOG} = \int_{y_1}^{y_2} \frac{dy}{y - y^*} $$
    The integration is performed between the two ends of the column, and $y^*$ is the equilibrium mole fraction in the gas phase, corresponding to the composition of the liquid at corresponding location. Which one of the following is the minimum length of the packing (in m) necessary to achieve the desired scrubbing?
  2. Benzene is removed from air by absorbing it in a non-volatile wash-oil at 100 kPa in a counter-current gas absorber. Gas flow rate is 100 mol/min, which includes 2 mol/min of benzene. The flow rate of wash-oil is 50 mol/min. Vapor pressure of benzene at the column conditions is 50 kPa. Benzene forms an ideal solution with the wash-oil and the column is operating at steady state. Gas phase can be assumed to follow ideal gas law. Neglect the change in molar flow rates of liquid and gas phases inside the column. 
    For this process, the value of the absorption factor (up to two decimal places) is ________________

  3. A liquid $L$ containing a dissolved gas $S$ is stripped in a countercurrent operation using a pure carrier gas $V$. The liquid phase inlet and outlet mole fractions of $S$ are $0.1$ and $0.01$, respectively. The equilibrium distribution of $S$ between $V$ and $L$ is governed by $y_e = x_e$, where $y_e$ and $x_e$ are the mole fractions of $S$ in $V$ and $L$, respectively. The molar feed rate of the carrier gas stream is twice as that of the liquid stream. Under dilute solution conditions, the minimum number of ideal stages required is ________ (in integer).
  4. Pure gas P is being absorbed into a liquid. The dissolved P undergoes an irreversible reaction in the liquid film. The reaction is first order with respect to P. Which one of the following represents the concentration profile of P in the liquid film at steady state?
  5. A countercurrent absorption tower is designed to remove 95% of component A from an incoming binary gas mixture using pure solvent B. The mole ratio of A in the inlet gas is 0.02. The carrier gas flow rate is 50 kmol/h. The equilibrium relation is given by $Y = 2X$, where Y and X are the mole ratios of A in the gas and liquid phases, respectively. If the tower is operated at twice the minimum solvent flow rate, the mole ratio of A in the exit liquid stream is ________ (rounded off to three decimal places).

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