(a) The equilibrium constant for an exothermic reaction (negative ∆H) increases as the temperature increases.
The equilibrium constant for an endothermic reaction (positive ∆H) increases as the temperature increases.
(b) For the reaction, Kp = 3.0
Let ‘x’ be the decrease in pressure of CO2,
Then

Kp = \(\frac{P^2_{CO}}{P_{CO_2}}\)
3 = \(\frac{(2X)^2}{(0.48-X)}\)
or 4x2 = 3(0.48 – x)
or 4x2 = 3(0.48 – x)
or 4x2 = 1.44 – 3x
or 4x2 + 3x – 1.44 = 0
a = 4, b = 3, c = – 1.44
(For quadratic equation, ax2 + bx + c = 0)
x = \( {(-b \pm \sqrt{b^2-4ac}) \over 2a}\)
= \( {(-3 \pm \sqrt{(3)^2-4\times4\times(-1.44)}) \over 2\times4}\)
= \({(-3\pm5.66)} \over8\)
= \(\big({{-3+5.66}\over8}\big)\) (as value of x cannot be negative hence we neglect that value)
= \(2.66\over8\) = 0.33
x = \(2.66\over8\) = 0.33
\(\therefore\) Pco = 2x = 2 × 0.33 = 0.66 bar
Pco2 = 0.48 – x = 0.48 – 0.33 = 0.15 bar