Chemical And Ionic Equilibrium
- Chemical And Ionic Equilibrium Result Question 1
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- Chemical and Ionic Equilibrium - Result Question 1
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- Chemical and Ionic Equilibrium - Result Question 7
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- Chemical and Ionic Equilibrium - Result Question 8
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- Chemical And Ionic Equilibrium Result Question 43 — JEE PYQ Chapterwise
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- Chemical and Ionic Equilibrium - Result Question 9
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- Chemical And Ionic Equilibrium Result Question 48 — JEE PYQ Chapterwise
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- Chemical And Ionic Equilibrium Result Question 43 — JEE PYQ Chapterwise
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- Chemical and Ionic Equilibrium - Result Question 10
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- Chemical and Ionic Equilibrium - Result Question 11
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- Chemical and Ionic Equilibrium - Result Question 55
- Chemical and Ionic Equilibrium - Result Question 56 — JEE PYQ Chapterwise
- Chemical and Ionic Equilibrium - Result Question 56 — JEE PYQ Chapterwise
- Chemical and Ionic Equilibrium - Result Question 56 — JEE PYQ Chapterwise
- Chemical and Ionic Equilibrium - Result Question 63-1
- Chemical and Ionic Equilibrium - Result Question 56 — JEE PYQ Chapterwise
- Chemical and Ionic Equilibrium - Result Question 56 — JEE PYQ Chapterwise
- Chemical and Ionic Equilibrium - Result Question 56 — JEE PYQ Chapterwise
- Chemical and Ionic Equilibrium - Result Question 56 — JEE PYQ Chapterwise
- Chemical and Ionic Equilibrium - Result Question 56 — JEE PYQ Chapterwise
- Chemical and Ionic Equilibrium - Result Question 56 — JEE PYQ Chapterwise
- Chemical and Ionic Equilibrium - Result Question 56 — JEE PYQ Chapterwise
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- Chemical and Ionic Equilibrium - Result Question 137
Chemical and Ionic Equilibrium - Result Question 4
4. For the following reactions, equilibrium constants are given :
$ \begin{aligned} S(s)+O _2(g) & \rightleftharpoons SO _2(g) ; K _1=10^{52} \\ 2 S(s)+3 O _2(g) & \rightleftharpoons 2 SO _3(g) ; K _2=10^{129} \end{aligned} $
The equilibrium constant for the reaction,
$ 2 SO(g)+O _2(g) \rightleftharpoons 2 SO _3(g) \text { is } $
(2019 Main, 8 April II)
(a) $10^{25}$
(b) $10^{77}$
(c) $10^{154}$
(d) $10^{181}$
Show Answer
Answer:
Correct Answer: 4. (a)
Solution:
- $S+O _2 \rightleftharpoons SO _2, K _1$
$\therefore \quad SO _2 \rightleftharpoons S+O _2, K _1{ }^{\prime}=\frac{1}{K _1}$
or, $2 SO _2 \rightleftharpoons 2 S+2 O _2, K _1{ }^{\prime \prime}=\left(K _1{ }^{\prime}\right)^{2}=\frac{1}{K _1^{2}} \hspace{10mm}…(i)$
$\Rightarrow \quad 2 S+3 O _2 \rightleftharpoons 2 SO _3, K _2 \hspace{30mm}…(ii)$
Now, $[(i) + (ii) ]$ gives
$ 2 SO _2+O _2 \rightleftharpoons 2 SO _3, K _3 $
The value of equilibrium constant,
$ \begin{aligned} K _3 & =K _2 \times K _1{ }^{\prime \prime}=K _2 \times \frac{1}{K _1^{2}} \\ & =10^{129} \times \frac{1}{\left(10^{52}\right)^{2}}=10^{129-104}=10^{25} \end{aligned} $





