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babymother [125]
3 years ago
10

What volume of oxygen gas is released at STP if 10.0 g of potassium chlorate is decomposed? (The molar mass of KClO3 is 122.55 g

/mol.)
Chemistry
2 answers:
ArbitrLikvidat [17]3 years ago
8 0
<span>KCl<span>O3</span><span>(s)</span>+Δ→KCl<span>(s)</span>+<span>32</span><span>O2</span><span>(g)</span></span>

Approx. <span>3L</span> of dioxygen gas will be evolved.

Explanation:

We assume that the reaction as written proceeds quantitatively.

Moles of <span>KCl<span>O3</span><span>(s)</span></span> = <span><span>10.0⋅g</span><span>122.55⋅g⋅mo<span>l<span>−1</span></span></span></span> = <span>0.0816⋅mol</span>

And thus <span><span>32</span>×0.0816⋅mol</span> dioxygen are produced, i.e. <span>0.122⋅mol</span>.

At STP, an Ideal Gas occupies a volume of <span>22.4⋅L⋅mo<span>l<span>−1</span></span></span>.

And thus, volume of gas produced = <span>22.4⋅L⋅mo<span>l<span>−1</span></span>×0.0816⋅mol≅3L</span>

Note that this reaction would not work well without catalysis, typically <span>Mn<span>O2</span></span>.


OLEGan [10]3 years ago
8 0

Answer:

2.74 L

Explanation:

The reaction that takes place is:

2KClO₃(s) + Δ → 2KCl (s) + 3O₂ (g)

To calculate the volume of oxygen gas released, we calculate the moles of O₂ produced, using the mass of reactant given by the problem:

10.0 g KClO₃ * \frac{1molKClO_{3}}{122.55gKClO_{3}} *\frac{3molO_{2}}{2molKClO_{3}} = 0.1224 mol O₂

At STP, 1 mol of gas occupies 22.4 L, so the amount occupied by 0.1224 mol is:

0.1224 mol * 22.4 L·mol⁻¹= 2.74 L

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Considering the definition of mole fraction, the mole fraction of O₂ in the mixture is 0.434.

<h3>Definition of mole fraction</h3>

The molar fraction is a way of measuring the concentration that expresses the proportion in which a substance is found with respect to the total moles of the solution.

In other words, the mole fraction expresses the concentration of solute in a solution as the ratio of moles of substance to total moles of solution:

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<h3>Mole fraction of O₂ in this mixture</h3>

In this case, you know a gas mixture used for anesthesia contains 4.60 mol oxygen (O₂) and 6.00 mol nitrous oxide (N₂O).

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Total moles = moles of oxygen (O₂) + moles of nitrous oxide (N₂O)

Then:

Total moles= 4.60 moles + 6 moles

Total moles= 10.60 moles

Finally, the more fraction of O₂ can be calculated as follow:

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Solving:

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Finally, the mole fraction of O₂ in the mixture is 0.434.

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