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For a gaseous reaction {a}{A}{({g})}+{b}{B}{({g})}{c}{C}{({g})

Question

For a gaseous reaction
$a A (g) + b B (g) \Leftrightarrow c C (g) + d D (g)$
equilibrium constants $K_{c}, K_{p}$ and $K_{x}$ are represented by the following reation
$K_{c} = \frac{[ C ] ^{c} [ D ] ^{d}}{[ A ] ^{a} [ B ] ^{b}}, K_{p} = \frac{P c ^{c} . P _{D}^{d}}{P _{A}^{a}}$ and $K x = \frac{x _{C}^{c} . x _{D}^{d}}{x _{A}^{a} . x _{B}^{b}}$
where $[A]$ represents molar concentrationof $A, p_{A}$ represents partial pressure of A and P represents total pressure, $x_{A}$ represents mole fraction of For the following equilibrium relation betwen $K_{c}$ and $K_{c}$ (in terms of mole fraction) is
$P C l_{3} (g) + C l_{2} (g) \Leftrightarrow P C l_{5} (g)$

K_{c} = K_{x} (R T)^{- 1}

K_{c} = K_{x} (R T)

K_{c} = K_{x} (\frac{R T}{P})

K_{c} = K_{x} (\frac{P}{R T})

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Emma Discussed

For a gaseous reaction

a A (g) + b B (g) \Leftrightarrow c C (g) + d D (g)

equilibrium constants

K_{c}, K_{p}

and

K_{x}

are represented by the following reation

K_{c} = \frac{[ C ] ^{c} [ D ] ^{d}}{[ A ] ^{a} [ B ] ^{b}}, K_{p} = \frac{P c ^{c} . P _{D}^{d}}{P _{A}^{a}}

and

K x = \frac{x _{C}^{c} . x _{D}^{d}}{x _{A}^{a} . x _{B}^{b}}

where

[A]

represents molar concentrationof

A, p_{A}

represents partial pressure of A and P represents total pressure,

x_{A}

represents mole fraction of For the following equilibrium relation betwen

K_{c}

and

K_{c}

(in terms of mole fraction) is

P C l_{3} (g) + C l_{2} (g) \Leftrightarrow P C l_{5} (g)

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Question Text	For a gaseous reaction $a A (g) + b B (g) \Leftrightarrow c C (g) + d D (g)$ equilibrium constants $K_{c}, K_{p}$ and $K_{x}$ are represented by the following reation $K_{c} = \frac{[ C ] ^{c} [ D ] ^{d}}{[ A ] ^{a} [ B ] ^{b}}, K_{p} = \frac{P c ^{c} . P _{D}^{d}}{P _{A}^{a}}$ and $K x = \frac{x _{C}^{c} . x _{D}^{d}}{x _{A}^{a} . x _{B}^{b}}$ where $[A]$ represents molar concentrationof $A, p_{A}$ represents partial pressure of A and P represents total pressure, $x_{A}$ represents mole fraction of For the following equilibrium relation betwen $K_{c}$ and $K_{c}$ (in terms of mole fraction) is $P C l_{3} (g) + C l_{2} (g) \Leftrightarrow P C l_{5} (g)$
Answer Type	Text solution:1
Upvotes	150