Chemistry Problem: Obtaining Ag(2)S from 19.00g Ag, @.80 H(2)S & 1.600g O(2)

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In summary, the conversation discusses the reaction of silver with hydrogen sulfide and oxygen, resulting in the formation of silver sulfide and water. The question asks for the amount of Ag(2)S that can be produced from a mixture of 19.00g Ag, 0.80g H2S, and 1.600g O(2), as well as the amount of non-limiting reactants remaining. The solution involves determining the limiting reagent and calculating the amount of product produced from it.
  • #1
tommyjohn
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Homework Statement



silver tarnishes in the presence of hydrogen sulfide (rotten egg odor), also found in Chinese dry wall and oxygen because of the reaction:

4Ag + 2H(2)S + O(2) --> 2Ag(2)S + 2H(2)O

How many grams of Ag(2)S could be obtained from a mixture of 19.00g Ag, @.80 H(2)S and 1.600g O(2) and how many grams of the non-limiting reactants are left.

Homework Equations


I am completely lost and have no idea how to even start this equation, I need some hekp thanks


The Attempt at a Solution


Not sure
 
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  • #2
This is a limiting reagent question, just there are three reagents to take into account.

Ignore everything else for now - how many grams of H2S will react with 19.00g of Ag? Do you have that much H2S?

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  • #3
where to start?

I would approach this problem by first identifying the limiting reactant. This is the reactant that will be completely used up in the reaction and will determine the amount of product that can be formed. In this case, we have three reactants: Ag, H(2)S, and O(2). To determine the limiting reactant, we need to compare the amount of each reactant to the stoichiometric coefficients in the balanced equation.

19.00g Ag is equivalent to 0.127 moles of Ag (using the molar mass of Ag, which is 107.87 g/mol).
@.80 H(2)S is equivalent to 0.010 moles of H(2)S (assuming that the @ symbol is a typo and should be a number).
1.600g O(2) is equivalent to 0.050 moles of O(2) (using the molar mass of O(2), which is 32.00 g/mol).

Next, we need to compare the number of moles of each reactant to the stoichiometric coefficients in the balanced equation. From the equation, we can see that 4 moles of Ag react with 2 moles of H(2)S and 1 mole of O(2). This means that 0.127 moles of Ag would react with 0.0635 moles of H(2)S and 0.03175 moles of O(2). Since we have more than 0.0635 moles of H(2)S and 0.03175 moles of O(2), these reactants are not limiting.

However, we only have 0.010 moles of H(2)S, which is less than the amount needed for the reaction. This means that H(2)S is the limiting reactant. Therefore, we can only form 0.005 moles of Ag(2)S from the reaction.

To calculate the mass of Ag(2)S formed, we can use the molar mass of Ag(2)S, which is 247.8 g/mol. Multiplying 0.005 moles by the molar mass, we get 1.239 g of Ag(2)S.

To determine the amount of non-limiting reactants left, we can use the same method as above
 

FAQ: Chemistry Problem: Obtaining Ag(2)S from 19.00g Ag, @.80 H(2)S & 1.600g O(2)

How do I determine the limiting reagent in this chemistry problem?

To determine the limiting reagent, you must first write a balanced chemical equation for the reaction. Then, using the molar ratios from the balanced equation, calculate the amount of product that can be formed from each reactant. The reactant that produces the least amount of product is the limiting reagent.

What is the theoretical yield for this reaction?

The theoretical yield is the maximum amount of product that can be obtained from the given reactants. To calculate the theoretical yield, you must first determine the limiting reagent and use its amount in moles to calculate the amount of product using the molar ratio from the balanced equation.

How do I calculate the percent yield for this reaction?

The percent yield is a measure of the efficiency of the reaction and is calculated by dividing the actual yield (amount of product obtained in the experiment) by the theoretical yield and multiplying by 100%. The actual yield can be determined by performing the reaction in the lab and measuring the amount of product obtained.

Can the percent yield be greater than 100%?

No, the percent yield cannot be greater than 100%. This would indicate that more product was obtained than theoretically possible, which is not possible in a real-life experiment. Factors such as incomplete reactions, side reactions, and experimental errors can result in a percent yield less than 100%.

How can I improve the yield of the desired product?

To improve the yield of the desired product, you can try to optimize the conditions of the reaction, such as changing the temperature, pressure, or concentration of reactants. You can also use techniques like reflux, recrystallization, or distillation to purify the product and increase its yield.

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