Consider the following elementary reaction: CFC1₂(g) → CFC1₂(g) +Cl(g) Suppose we let k₁ stand for the rate constant of this reaction, and k₁ stand for the rate constant of the reverse reaction. Write an expression that gives the equilibrium concentration of CFC13 in terms of k₁, k₁, and the equilibrium concentrations of CFC1₂ and Cl. [CFCI,]= X olo 9 5

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Consider the following elementary reaction:

CFCl3

(g) 

→CFCl2

(g) 

+Cl

(g)Suppose we let 

k1

 stand for the rate constant of this reaction, and 

k−1

 stand for the rate constant of the reverse reaction.

 

Write an expression that gives the equilibrium concentration of 

CFCl3

 in terms of 

k1

k−1

, and the equilibrium concentrations of 

CFCl2

 and 

Cl

.

### Elementary Reaction Analysis

Consider the following elementary reaction:

\[ \text{CFCl}_3(g) \rightarrow \text{CFCl}_2(g) + \text{Cl}(g) \]

Suppose we let \( k_1 \) stand for the rate constant of this reaction, and \( k_{-1} \) stand for the rate constant of the reverse reaction.

#### Task
Write an expression that gives the equilibrium concentration of \(\text{CFCl}_3\) in terms of \( k_1 \), \( k_{-1} \), and the equilibrium concentrations of \(\text{CFCl}_2\) and \(\text{Cl}\).

##### Solution

\[ [\text{CFCl}_3] = \]

The interface indicated allows you to enter the mathematical expressions using provided tools, such as symbols for square root, superscripts, and other common mathematical notations.

By considering the rates of the forward and reverse reactions and using the principles of chemical equilibrium, you can derive an expression for the equilibrium concentration of \(\text{CFCl}_3\).
Transcribed Image Text:### Elementary Reaction Analysis Consider the following elementary reaction: \[ \text{CFCl}_3(g) \rightarrow \text{CFCl}_2(g) + \text{Cl}(g) \] Suppose we let \( k_1 \) stand for the rate constant of this reaction, and \( k_{-1} \) stand for the rate constant of the reverse reaction. #### Task Write an expression that gives the equilibrium concentration of \(\text{CFCl}_3\) in terms of \( k_1 \), \( k_{-1} \), and the equilibrium concentrations of \(\text{CFCl}_2\) and \(\text{Cl}\). ##### Solution \[ [\text{CFCl}_3] = \] The interface indicated allows you to enter the mathematical expressions using provided tools, such as symbols for square root, superscripts, and other common mathematical notations. By considering the rates of the forward and reverse reactions and using the principles of chemical equilibrium, you can derive an expression for the equilibrium concentration of \(\text{CFCl}_3\).
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