2 If 2.60 moles of H₂ and 1.55 moles of O₂ react how many moles of H₂O can be produced in the reaction below? 2 H₂(g) + O₂(g) → 2 H₂O(g)

Chemistry
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Chapter1: Chemical Foundations
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**Problem Statement:**

If 2.60 moles of \( \text{H}_2 \) and 1.55 moles of \( \text{O}_2 \) react, how many moles of \( \text{H}_2\text{O} \) can be produced in the reaction below?

\[ 2 \, \text{H}_2(g) + \text{O}_2(g) \rightarrow 2 \, \text{H}_2\text{O}(g) \]

**Explanation:**

In the balanced chemical equation provided, two moles of hydrogen gas (\( \text{H}_2 \)) react with one mole of oxygen gas (\( \text{O}_2 \)) to produce two moles of water (\( \text{H}_2\text{O} \)).

**Steps to Solve:**

1. **Determine the Limiting Reactant:**

   - From the equation, the ratio of \( \text{H}_2 \) to \( \text{O}_2 \) is 2:1.
   - Calculate the required moles of \( \text{O}_2 \) for 2.60 moles of \( \text{H}_2 \): 
     - \( 2.60 \, \text{moles} \, \text{H}_2 \times \frac{1 \, \text{mole} \, \text{O}_2}{2 \, \text{moles} \, \text{H}_2} = 1.30 \, \text{moles} \, \text{O}_2 \)
   - Available \( \text{O}_2 \) is 1.55 moles, which is more than the 1.30 moles required, so \( \text{H}_2 \) is the limiting reactant.

2. **Calculate Moles of \( \text{H}_2\text{O} \) Produced:**

   - According to the stoichiometry, 2 moles of \( \text{H}_2 \) produce 2 moles of \( \text{H}_2\text{O} \).
   - \( 2.60 \, \text{moles} \, \text{H}_2 \) will thus produce \( 2.60
Transcribed Image Text:**Problem Statement:** If 2.60 moles of \( \text{H}_2 \) and 1.55 moles of \( \text{O}_2 \) react, how many moles of \( \text{H}_2\text{O} \) can be produced in the reaction below? \[ 2 \, \text{H}_2(g) + \text{O}_2(g) \rightarrow 2 \, \text{H}_2\text{O}(g) \] **Explanation:** In the balanced chemical equation provided, two moles of hydrogen gas (\( \text{H}_2 \)) react with one mole of oxygen gas (\( \text{O}_2 \)) to produce two moles of water (\( \text{H}_2\text{O} \)). **Steps to Solve:** 1. **Determine the Limiting Reactant:** - From the equation, the ratio of \( \text{H}_2 \) to \( \text{O}_2 \) is 2:1. - Calculate the required moles of \( \text{O}_2 \) for 2.60 moles of \( \text{H}_2 \): - \( 2.60 \, \text{moles} \, \text{H}_2 \times \frac{1 \, \text{mole} \, \text{O}_2}{2 \, \text{moles} \, \text{H}_2} = 1.30 \, \text{moles} \, \text{O}_2 \) - Available \( \text{O}_2 \) is 1.55 moles, which is more than the 1.30 moles required, so \( \text{H}_2 \) is the limiting reactant. 2. **Calculate Moles of \( \text{H}_2\text{O} \) Produced:** - According to the stoichiometry, 2 moles of \( \text{H}_2 \) produce 2 moles of \( \text{H}_2\text{O} \). - \( 2.60 \, \text{moles} \, \text{H}_2 \) will thus produce \( 2.60
**Question:**

If you have 5 mol of \( \text{H}_2 \) and 2 mol of \( \text{N}_2 \), what is the limiting reagent in the reaction below?

\[ 3 \text{H}_2 (\text{g}) + \text{N}_2 (\text{g}) \rightarrow 2 \text{NH}_3 (\text{g}) \]

**Options:**

- A) \( \text{H}_2 \)
- B) \( \text{N}_2 \)
- C) \( \text{NH}_3 \)
- D) Both reactants are limiting.

**Explanation:**

This question tests the understanding of the concept of limiting reagents in a chemical reaction. The balanced chemical equation indicates that 3 moles of \( \text{H}_2 \) are required for every 1 mole of \( \text{N}_2 \) to produce ammonia (\( \text{NH}_3 \)). By calculating the number of moles needed and comparing it with what's available, one can determine which reactant is limiting.
Transcribed Image Text:**Question:** If you have 5 mol of \( \text{H}_2 \) and 2 mol of \( \text{N}_2 \), what is the limiting reagent in the reaction below? \[ 3 \text{H}_2 (\text{g}) + \text{N}_2 (\text{g}) \rightarrow 2 \text{NH}_3 (\text{g}) \] **Options:** - A) \( \text{H}_2 \) - B) \( \text{N}_2 \) - C) \( \text{NH}_3 \) - D) Both reactants are limiting. **Explanation:** This question tests the understanding of the concept of limiting reagents in a chemical reaction. The balanced chemical equation indicates that 3 moles of \( \text{H}_2 \) are required for every 1 mole of \( \text{N}_2 \) to produce ammonia (\( \text{NH}_3 \)). By calculating the number of moles needed and comparing it with what's available, one can determine which reactant is limiting.
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