23-Chem-B6 Petroleum Refining and Petrochemicals · December 2014
Question 2 of 6: Acid-gas removal, pour point, and percent excess air
Nivaar worked solution (AI-drafted; not reviewed by a licensed engineer)
Notes on this paper
National Exams, December 2014 — 04-Chem-B6. Closed-book; non-communicating calculator permitted. Five of six equally-weighted problems constitute a complete paper; all six are solved here. Parts (a)–(g) of each problem are independent. Most parts are essay-format; some require calculations.
Reference texts: Gary, Handwerk, Kaiser & Geddes, Petroleum Refining: Technology and Economics (5th ed., CRC Press) — refinery processes, product properties and treating; Fahim, Al-Sahhaf & Elkilani, Fundamentals of Petroleum Refining (Elsevier) — hydrogen production, coking, gas treating; Felder, Rousseau & Bullard, Elementary Principles of Chemical Processes (4th ed., Wiley) — material balances, combustion and recycle calculations; supporting property data from Perry’s Chemical Engineers’ Handbook (9th ed.) and the ASTM test-method standards (D323, D86, D93, D97).
Question 2: Acid-gas removal, pour point, and percent excess air (20 marks — equal value)
(a) Three removal processes for each acid gas (6 marks)
Removal of hydrogen sulphide (H₂S):
Regenerative amine absorption — the sour gas is contacted counter-currently with an aqueous alkanolamine (MEA, DEA or the H₂S-selective MDEA); the amine chemically binds the acid gas and is stripped (regenerated) with steam, releasing concentrated H₂S to a Claus sulphur-recovery unit.
Physical-solvent absorption — at high partial pressure the H₂S dissolves physically in a solvent such as Selexol (glycol ethers) or Rectisol (chilled methanol) and is released by simple pressure let-down, economical for high-pressure, high-acid gases.
Solid-bed / liquid-redox scavenging — for small loads, H₂S is chemisorbed on iron-oxide (“iron sponge”) or on zinc-oxide/molecular-sieve beds, or converted directly to elemental sulphur in a liquid-redox process (LO-CAT, Stretford).
Removal of carbon dioxide (CO₂):
Chemical (amine) absorption — MEA or promoted MDEA solutions absorb CO₂ and are thermally regenerated; the workhorse for bulk CO₂ removal from natural and refinery gas.
Hot potassium carbonate — the Benfield / Catacarb process absorbs CO₂ in hot activated K₂CO₃ solution at elevated pressure and regenerates by pressure let-down, favoured at high CO₂ partial pressures.
Physical separation — physical-solvent absorption (Selexol, Rectisol, Fluor), or non-absorptive routes such as membrane permeation and pressure-swing adsorption (PSA) on molecular sieves.
Because amine and physical solvents co-absorb both acid gases, real gas plants often remove H₂S and CO₂ together and separate them downstream; selective MDEA is used when H₂S must be taken out while slipping some CO₂.
(b) Meaning of pour point (4 marks)
The pour point is the lowest temperature, in 3 °C increments, at which a cooled oil still flows (pours) under the standardised gravity-flow test (ASTM D97) — conventionally 3 °C above the temperature at which movement ceases. It marks the onset of wax crystallisation / gelling that immobilises the oil, so it indicates the paraffin (wax) content and sets the minimum temperature for pumping, pipelining and cold-weather handling of the crude. Units: °C (or °F).
(c) Percent excess air for propane combustion
Given. $\dot n_{C_3H_8} = 100$ mol/h propane and $\dot n_{air} = 3000$ mol/h air (21 mol% O₂) fed to a combustor. Complete combustion is the reference for the theoretical air.
Find. The percent excess air.
Approach. Write the stoichiometric combustion reaction to get the theoretical O₂, compare it with the O₂ actually supplied in the 3000 mol/h of air, and express the surplus as a percentage of the theoretical requirement.
Stoichiometric (theoretical) O₂. Complete combustion of propane is$$C_3H_8 + 5\,O_2 \rightarrow 3\,CO_2 + 4\,H_2O,$$so the theoretical oxygen is $\dot n_{O_2,\text{theo}} = 5 \times 100 = 500$ mol/h.
Oxygen actually supplied. Air is 21 mol% O₂:$$\dot n_{O_2,\text{sup}} = 0.21 \times 3000 = 630\ \text{mol/h}.$$
Percent excess air. Excess air is referenced to the theoretical requirement:$$\%\,\text{excess} = \frac{\dot n_{O_2,\text{sup}} - \dot n_{O_2,\text{theo}}}{\dot n_{O_2,\text{theo}}}\times100 = \frac{630 - 500}{500}\times100 = \boxed{26\%}.$$(The percentage is the same whether written on O₂ or on total air, since the O₂-to-air ratio is fixed.)