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General Chemistry Principles, Patterns, and Applications, 2011

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of a gas, so chemists must be able to quantitatively treat gaseous products <strong>and</strong> reactants as readily as they<br />

quantitatively treat solids or solutions. Furthermore, many, if not most, industrially important reactions are carried<br />

out in the gas phase for practical reasons. Gases mix readily, are easily heated or cooled, <strong>and</strong> can be transferred from<br />

one place to another in a manufacturing facility via simple pumps <strong>and</strong> plumbing. As a chemical engineer said to one<br />

of the authors, “Gases always go where you want them to, liquids sometimes do, but solids almost never do.”<br />

E X A M P L E 1 3<br />

Sulfuric acid, the industrial chemical produced in greatest quantity (almost 45 million tons per year in the<br />

United States alone), is prepared by the combustion of sulfur in air to give SO 2, followed by the reaction of<br />

SO 2 with O 2 in the presence of a catalyst to give SO 3, which reacts with water to give H 2SO 4. The overall<br />

chemical equation is as follows:<br />

S + 32O2 + H2O ® H2SO4<br />

What volume of O 2 (in liters) at 22°C <strong>and</strong> 745 mmHg pressure is required to produce 1.00 ton of H 2SO 4?<br />

Given: reaction, temperature, pressure, <strong>and</strong> mass of one product<br />

Asked for: volume of gaseous reactant<br />

Strategy:<br />

A Calculate the number of moles of H 2SO 4 in 1.00 ton. From the stoichiometric coefficients in the balanced<br />

chemical equation, calculate the number of moles of O 2required.<br />

B Use the ideal gas law to determine the volume of O 2 required under the given conditions. Be sure that all<br />

quantities are expressed in the appropriate units.<br />

Solution:<br />

3H 2SO 4. This is a st<strong>and</strong>ard stoichiometry problem of the type presented in Chapter 3 "Chemical Reactions",<br />

except this problem asks for the volume of one of the reactants (O 2) rather than its mass. We proceed<br />

exactly as in Chapter 3 "Chemical Reactions", using the strategy<br />

mass of H 2 SO 4 → moles H 2 SO 4 → moles O 2 → liters O 2<br />

A We begin by calculating the number of moles of H 2SO 4 in 1.00 tn:<br />

moles H 2SO4 = (1.00 tn H 2SO4)<br />

((2000 lb1 tn))((453.6 g1 lb)<br />

(1 mol H 2SO498.08 g) = 9250 mol H 2SO4<br />

We next calculate the number of moles of O 2 required:<br />

Saylor URL: http://www.saylor.org/books<br />

Saylor.org<br />

931

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