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Synthetically produced ethanol is an important industrial commodity used for various purposes including: as a solvent (especi

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Answer #1

The two reactions occuring are

C_{2}H_{4}(g) + H_{2}O(v) \rightarrow C_{2}H_{5}OH(v)

2C_{2}H_{5}OH(v) \rightarrow (C_{2}H_{5})_{2}O(v) + H_{2}O(v)

Both reactions occur at T =310°C

From handbook at T = 25°C

∆H(H2O) (v) = -241. 83 KJ/mol

∆H(C2H5OH) (v) = -234 KJ/mol

∆H(C2H4) (g) = 52.47

For diethyl ether liquid

At T = 25°C given data

∆H°f(liquid) = -271. 2 KJ/mol

∆Hv = 26.05 KJ/mol

∆Hf(v) = ∆H°f(liquid) + ∆Hv = -271. 2+ 26.05 = -245. 15 KJ/mol

∆Hr = ∆Hproducts - ∆Hreactants

For reaction 1

∆Hr1 = (-234) -(52.47) -(-241.83)

∆Hr1 (25°C)= -44. 64 KJ/mol

Reaction occurs at 310°C

According to kirchoffs law

∆H(310°C) = ∆H(25°C) + ∆Cp(310-25)

∆Cp = (nCp) products -(nCp) reactants

Average temperature = (25+310) /2 = 167.5°C

Cp is taken from handbook at average temperature

Cp(H2O) (v) = 0.034622 KJ/mol°C

Cp(C2H4) (v) = 0.056889 KJ/mol°C

Cp(C2H5OH) (v) = 0.08713 KJ/mol°C

For diethyl ether

Cp equation from question is used

Cp(diethyl ether) (v) = 0.15070 KJ/mol°C

∆Cp1 = (0.08713) -(0.056889) -(0.034622) =

-0.004381 KJ/mol°C

∆Hr1(310°C) = -44. 64+ (-0.004381) (310-25) =

∆Hr1 = -45. 888 KJ/mol

For second reaction

∆Hr2 = (-245.15) +(-241.83) -(2×-234)

∆Hr2 = -18. 98 KJ/mol

∆Cp2 = 0.15070 + (0.034622) -(2×0.08713)

∆Cp2 = 0.011062 KJ/mol°C

∆Hr2(310°C) = -18. 98 + (0.011062) (310-25)

∆Hr2 = -15. 8273 KJ/mol

Basis : 1 mole feed

Mole fraction of ethylene= 0.537

Ethylene conversion = 5 %

Ethylene reacted = (0.537) (0.05) = 0.02685 mol

Yield of ethanol =0.80 (ethanol produced/ethylene consumed  

Ethylene undergoing first reaction = (0.02685) (0.80) = 0.02148 mole

Ethylene undergoing second reaction = (0.02685) (0.20) = 0.00537 mole

∆Hr = 0.02148(∆Hr1) + (0.00537) (∆Hr2)

Q = ∆Hr = 0.02148(-45.888) +(0.00537) (-15.8273) = -1. 07066 KJ/mol feed

Q = -1. 07066 KJ/mol feed

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