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alexdok [17]
2 years ago
14

Sulfur dioxide and nitrogen dioxide react at 298 K via the reaction

Chemistry
1 answer:
tatiyna2 years ago
6 0

O₂ reacts increasing the NO₂ to 0.718 moles. At the return to equilibrium,

the amount SO₃ in the container approximately <u>0.931 moles</u>.

<h3>How can the equilibrium values indicate the amount of SO₃?</h3>

The equilibrium constant for the reaction aA + bB ⇌ cC + dD is presented as follows;

K_c = \mathbf{\dfrac{[C]^c_{eq} +[D]^d_{eq}  }{[A]^a_{eq} +[B]^b_{eq} }}

The equilibrium constant for the reaction, whereby the volume is same for the contents is therefore;

K = \dfrac{0.654 \times 0.718}{0.369 \times 0.369}  \approx 3.45

Given that the NO reacts with the O₂ as follows;

2NO + O₂ \longrightarrow 2NO₂

We have;

The number of moles of NO₂ added = 0.718 moles

The new number of moles are therefore;

  • K = \mathbf{ \dfrac{(0.654 + x)   \times (0+ x)}{(0.369-x) \times (0.369 + 0.718-x)}}  \approx 3.45

Which gives;

0 = (0.654 + x) × x - 3.45 × (0.369 × (0.369 + 0.718)

2.45·x² - 5.6772·x + 1.384 = 0

x = \dfrac{5.6772 \pm \sqrt{(-5.6772)^2 - 4 \times 2.45 \times (1.3834)} }{2\times 2.45}

x ≈ 0.2768 or x ≈ 2.04

The possible number of moles of SO₃ in the container after equilibrium is reestablished is therefore;

n ≈ 0.654 + 0.2768 ≈ 0.931

  • The number of moles of SO₃ in the container after returning to equilibrium is <u>0.931 moles</u>

Learn more about equilibrium constant here:

brainly.com/question/10444736

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55.93 \times\left(10^{3} \mathrm{gm}\right) \times \frac{1 \mathrm{mol} \mathrm{NaHCO}_{3}}{84.00 \mathrm{gm} \mathrm{NaHCO}_{3}} \times\left(6.022 \times 10^{23} \mathrm{molecules} \text { i.e Avogadro number }\right)

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459 \times\left(10^{3} \mathrm{gm}\right) \times \frac{1 \mathrm{mol} N a_{3} P O_{4}}{163.94 \mathrm{gm} N a_{3} P O_{4}} \times\left(6.022 \times 10^{23} \mathrm{molecules} \text { i.e Avogadro number) } / 1 \mathrm{mol}\right.

=16.86 \times 10^{26} \text { molecules of } \mathrm{Na}_{3} \mathrm{PO}_{4} \text { present in } 459 \mathrm{kg}\left(4.59 \times 10^{5} \mathrm{gm}\right) \text { of } \mathrm{Na}_{3} \mathrm{PO}_{4}

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