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This is Example 1.1.

       hydrogenUsed = 108 ê 18; H∗kmolês∗L
       oxygenUsed = 108 ê 18 ê 2;
       diam = 0.6; H∗m∗L
       length = 0.75;
       vol = Pi ê 4 diam ^ 2 length H∗m^3∗L;
       rateH = 1 ê vol hydrogenUsed H∗kmolêm^3ês∗L
       rateO = 1 ê vol oxygenUsed
       28.2942

       14.1471

This is Example 1.2. Note that in order to obtain the rate of oxygen consumption, we must multiply by 6, rather than
divide by 6; see p. 7, Levenspiel. This has been corrected in the newly printed version of the 3rd edition. (The "Fluid
cracking crackers" on p. 9 has not (yet) been corrected to "Fluid catalytic crackers.")

       rhoHuman = 1000; H∗kgêm^3∗L
       massHuman = 75; H∗kg∗L
       volHuman = massHuman ê rhoHuman;
       energyConsumed = 6000; H∗kJêday∗L
       deltaH = 2816; H∗kJêmol∗L
       oxygenConsumed = energyConsumed ê deltaH ∗ 6H∗mol O2êday∗L êê N
       metabolicRate = 1 ê volHuman HoxygenConsumed ê 86 400L êê N
       12.7841

       0.00197285

This is Problem 2 in Chapter 1. Note that the result is in reasonable agreement with the very useful scale in Figure
1.3. Note also that 240 tons of coal per hour is the total consumption in the power plant; this can be verified by
assuming a typical plant efficiency of 35% and a heating value of coal of some 12000 BTU/lb.

       oxygenConsumed = 0.1 H240 ∗ 0.5 ∗ 0.9 H32 ê 12L + 240 ∗ 0.5 ∗ 0.1 H16 ê 2LL; H∗tons of O2êhêreactor∗L
       reactorVolume = 20 ∗ 4 ∗ 1; H∗m^3∗L
       reactionRate = oxygenConsumed ∗ 1000 ê 0.032 ê reactorVolume ê 3600 H∗molêm^3ês∗L
       4.16667

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Levenspiel ch1

  • 1. This is Example 1.1. hydrogenUsed = 108 ê 18; H∗kmolês∗L oxygenUsed = 108 ê 18 ê 2; diam = 0.6; H∗m∗L length = 0.75; vol = Pi ê 4 diam ^ 2 length H∗m^3∗L; rateH = 1 ê vol hydrogenUsed H∗kmolêm^3ês∗L rateO = 1 ê vol oxygenUsed 28.2942 14.1471 This is Example 1.2. Note that in order to obtain the rate of oxygen consumption, we must multiply by 6, rather than divide by 6; see p. 7, Levenspiel. This has been corrected in the newly printed version of the 3rd edition. (The "Fluid cracking crackers" on p. 9 has not (yet) been corrected to "Fluid catalytic crackers.") rhoHuman = 1000; H∗kgêm^3∗L massHuman = 75; H∗kg∗L volHuman = massHuman ê rhoHuman; energyConsumed = 6000; H∗kJêday∗L deltaH = 2816; H∗kJêmol∗L oxygenConsumed = energyConsumed ê deltaH ∗ 6H∗mol O2êday∗L êê N metabolicRate = 1 ê volHuman HoxygenConsumed ê 86 400L êê N 12.7841 0.00197285 This is Problem 2 in Chapter 1. Note that the result is in reasonable agreement with the very useful scale in Figure 1.3. Note also that 240 tons of coal per hour is the total consumption in the power plant; this can be verified by assuming a typical plant efficiency of 35% and a heating value of coal of some 12000 BTU/lb. oxygenConsumed = 0.1 H240 ∗ 0.5 ∗ 0.9 H32 ê 12L + 240 ∗ 0.5 ∗ 0.1 H16 ê 2LL; H∗tons of O2êhêreactor∗L reactorVolume = 20 ∗ 4 ∗ 1; H∗m^3∗L reactionRate = oxygenConsumed ∗ 1000 ê 0.032 ê reactorVolume ê 3600 H∗molêm^3ês∗L 4.16667