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For homogeneous gas reaction 4NH(3) + 5...

For homogeneous gas reaction `4NH_(3) + 5O_(2)hArr4NO + 6H_(2)O`. The equilibrium constant `K_(c)` has the unit of

A

`"Conc"^(+10)`

B

`"Conc"^(+1)`

C

`"Conc"^(-1)`

D

It is dimensionless

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The correct Answer is:
To determine the unit of the equilibrium constant \( K_c \) for the given homogeneous gas reaction: **Step 1: Write the balanced chemical equation.** The reaction is: \[ 4NH_3 + 5O_2 \rightleftharpoons 4NO + 6H_2O \] **Step 2: Write the expression for the equilibrium constant \( K_c \).** The equilibrium constant \( K_c \) is defined as: \[ K_c = \frac{[NO]^4 \cdot [H_2O]^6}{[NH_3]^4 \cdot [O_2]^5} \] where \([X]\) denotes the molar concentration of species \( X \). **Step 3: Identify the units of concentration.** The concentration of each species is measured in moles per liter (mol/L), which can also be represented as M (molarity). **Step 4: Substitute the units into the \( K_c \) expression.** Substituting the units into the expression for \( K_c \): \[ K_c = \frac{(M)^4 \cdot (M)^6}{(M)^4 \cdot (M)^5} \] **Step 5: Simplify the expression.** Now simplify the expression: \[ K_c = \frac{M^{4+6}}{M^{4+5}} = \frac{M^{10}}{M^{9}} = M^{10-9} = M^1 \] **Step 6: Conclusion.** Thus, the unit of the equilibrium constant \( K_c \) is: \[ \text{Unit of } K_c = M \text{ (molarity)} \] ---
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