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9. Antimony is burned in oxygen to form antimony oxide. 4Sb+3O_(2)arrow 2Sb_(2)O_(3) How many moles of Sb_(2)O_(3) will be formed when you have 20.0 moles of oxygen gas? 10.0 moles 13.3 moles 15.5 moles 40.8 moles

Problemas

9. Antimony is burned in oxygen to form antimony oxide.
4Sb+3O_(2)arrow 2Sb_(2)O_(3)
How many moles of Sb_(2)O_(3)
will be formed when you have 20.0 moles of oxygen
gas?
10.0 moles
13.3 moles
15.5 moles
40.8 moles

9. Antimony is burned in oxygen to form antimony oxide. 4Sb+3O_(2)arrow 2Sb_(2)O_(3) How many moles of Sb_(2)O_(3) will be formed when you have 20.0 moles of oxygen gas? 10.0 moles 13.3 moles 15.5 moles 40.8 moles

Solución

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Horacioélite · Tutor durante 8 años
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The balanced chemical equation for the reaction is $4Sb+3O_{2}\rightarrow 2Sb_{2}O_{3}$. This tells us that 3 moles of oxygen gas react with 4 moles of antimony to produce 2 moles of antimony oxide. Therefore, the ratio of oxygen gas to antimony oxide is 3:2. If we have 20.0 moles of oxygen gas, we can use this ratio to find the number of moles of antimony oxide produced. <br /><br />First, we set up a proportion: $\frac{3 \text{ moles of } O_{2}}{2 \text{ moles of } Sb_{2}O_{3}} = \frac{20.0 \text{ moles of } O_{2}}{x \text{ moles of } Sb_{2}O_{3}}$. <br /><br />Next, we solve for x: $x = \frac{2 \text{ moles of } Sb_{2}O_{3} \times 20.0 \text{ moles of } O_{2}}{3 \text{ moles of } O_{2}} = 13.3 \text{ moles of } Sb_{2}O_{3}$. <br /><br />Therefore, 13.3 moles of antimony oxide will be formed when 20.0 moles of oxygen gas are used.
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