Answer
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Hint: Equilibrium constant is denoted by the symbol $\left( {{k}_{c}} \right)$. It is found that the expression for equilibrium constant $\left( {{k}_{c}} \right)$ is given by the equation: ${{k}_{c}}=\dfrac{concentration\text{ }of\text{ }product}{concentration\text{ }of\text{ }reactant}$
Complete Step by step solution:
- Equilibrium constant helps us to determine whether the reaction will have a higher concentration of reactants or products.
- We are being provided with the equation:
\[C\left( s \right)+{{O}_{2\left( g \right)}}\rightleftharpoons C{{O}_{2}}\left( g \right)\]
- As we know that equilibrium constant $\left( {{k}_{c}} \right)$ is given by the equation
${{k}_{c}}=\dfrac{concentration\text{ }of\text{ }product}{concentration\text{ }of\text{ }reactant}$
So, we can write equilibrium constant for the given reaction as:
\[{{k}_{c}}=\dfrac{\left[ C{{O}_{2}} \right]}{\left[ C \right]\left[ {{O}_{2}} \right]}\]
As we know that the unit of concentration is mol/litre. Now, putting the value of units in the above formula we get:
\[\begin{align}
& {{k}_{c}}=\dfrac{mol\text{ }li{{t}^{-1}}}{\left( mol\text{ }li{{t}^{-1}} \right)\left( mol\text{ }li{{t}^{-1}} \right)} \\
& \implies\dfrac{1}{mol\text{ }li{{t}^{-1}}} \\
& \implies\left( \dfrac{mo{{l}^{-1}}}{li{{t}^{-1}}} \right) \\
& \implies{{\left( \dfrac{mol}{lit} \right)}^{-1}} \\
\end{align}\]
- Hence, we can conclude that the correct option is (b) that is the units of equilibrium constant $\left( {{k}_{c}} \right)$ for the given reaction is ${{\left( mol/lit \right)}^{-1}}$.
Additional information:
- It is also found that knowledge of equilibrium constant is necessary for understanding various biochemical processes like acid-base homeostasis and oxygen transport by haemoglobin in blood. At equilibrium, various known equilibrium constant values can be used to determine the composition of the system.
- As we know that the equilibrium constant can be used to predict the extent of reaction, direction of reaction.
Note: - It is found that the equilibrium constant $\left( {{k}_{c}} \right)$ depends upon temperature. In case of exothermic reactions increasing the temperature will reduce , and in endothermic reactions increasing the temperature will increase $\left( {{k}_{c}} \right)$.
- And change in concentration, catalyst, pressure etc. have no effect on equilibrium constant.
Complete Step by step solution:
- Equilibrium constant helps us to determine whether the reaction will have a higher concentration of reactants or products.
- We are being provided with the equation:
\[C\left( s \right)+{{O}_{2\left( g \right)}}\rightleftharpoons C{{O}_{2}}\left( g \right)\]
- As we know that equilibrium constant $\left( {{k}_{c}} \right)$ is given by the equation
${{k}_{c}}=\dfrac{concentration\text{ }of\text{ }product}{concentration\text{ }of\text{ }reactant}$
So, we can write equilibrium constant for the given reaction as:
\[{{k}_{c}}=\dfrac{\left[ C{{O}_{2}} \right]}{\left[ C \right]\left[ {{O}_{2}} \right]}\]
As we know that the unit of concentration is mol/litre. Now, putting the value of units in the above formula we get:
\[\begin{align}
& {{k}_{c}}=\dfrac{mol\text{ }li{{t}^{-1}}}{\left( mol\text{ }li{{t}^{-1}} \right)\left( mol\text{ }li{{t}^{-1}} \right)} \\
& \implies\dfrac{1}{mol\text{ }li{{t}^{-1}}} \\
& \implies\left( \dfrac{mo{{l}^{-1}}}{li{{t}^{-1}}} \right) \\
& \implies{{\left( \dfrac{mol}{lit} \right)}^{-1}} \\
\end{align}\]
- Hence, we can conclude that the correct option is (b) that is the units of equilibrium constant $\left( {{k}_{c}} \right)$ for the given reaction is ${{\left( mol/lit \right)}^{-1}}$.
Additional information:
- It is also found that knowledge of equilibrium constant is necessary for understanding various biochemical processes like acid-base homeostasis and oxygen transport by haemoglobin in blood. At equilibrium, various known equilibrium constant values can be used to determine the composition of the system.
- As we know that the equilibrium constant can be used to predict the extent of reaction, direction of reaction.
Note: - It is found that the equilibrium constant $\left( {{k}_{c}} \right)$ depends upon temperature. In case of exothermic reactions increasing the temperature will reduce , and in endothermic reactions increasing the temperature will increase $\left( {{k}_{c}} \right)$.
- And change in concentration, catalyst, pressure etc. have no effect on equilibrium constant.
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