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Mumz [18]
3 years ago
5

ed{\blue{\mathscr{Hello\:Brainliacs}}}" alt="\boxed{\blue{\mathscr{Hello\:Brainliacs}}}" align="absmiddle" class="latex-formula">
Thae value of \sf K_c is 4.24 at 800K for the reaction ,
\underline{\bf CO_(g)+H_2O_(g)\leftrightharpoons CO_2_(g)+H_2_(g)}

Calculate equilibrium concentrations of CO_2 ,H_2 and H_2O at 800K,if only H_2O and CO are present initially at concentrations of 0.1M each .

\boxed{\bf Note:-}}



\boxed{\begin{array}{c}\rm\Rrightarrow Spam,copy\:from\:web, irrelevant,short, unexplained\: wrong\:answers\:will\:be\; deleted\:on\:the\:spot \checkmark \\ \rm\Rrightarrow Answer\:with\:proper\: explanation\:and\: don't\;omit\:any\:step\checkmark \\ \rm\Rrightarrow If\:you\: don't\:know\:the\:ans\: kindly\: don't\:use\:your\:brain\:just\:for\:time\:pa ss\checkmark \\ \boxed{\bf{All\:the\:best!}}\end{array}}




​
Mathematics
1 answer:
andrew-mc [135]3 years ago
7 0

For the reaction,

CO(g) + H_2 O(g) = CO_2(g) + H_2(g)

Initial concentration:

<u>0.1M</u> , <u>0.1M</u> , <u>0</u> , <u>0</u>

Let 'x' mole per litre of each of theproduct be formed.

At equilibrium:

<u>(0.1 – x)M</u> , <u>(0.1 – x)M</u> , <u>xM</u> , <u>xM</u>

where x is the amount of Carbon dioxide and Hydrogen, at equilibrium.

Hence, equilibrium constant can be written as,

K_c = \frac{x²}{(0.1 – x)²} = 4.24

→ x² = 4.24 (0.01 + x² – 0.2x)

→ x² = 0.0424 + 4.24 x² - 0.848x

→ 3.24x² - 0.848x + 0.0424 = 0

<em>a = 3.24, b = -0.848, c = 0.0424</em>

(for quadratic equation ax² + bx+c=0)

x =  \frac{( - b \: ± \: \sqrt{ {b}^{2} - 4ac) } }{2a}

=  > x =  \frac{ - ( - 0.848 \: ± \:  \sqrt{( - 0.848)^{2} - 4(3.24)(0.0424) } }{2 \times 3.24}

=  > x =  \frac{ - 0.848±0.4118}{6.48}

x_1 =  \frac{0.848 - 0.4118}{6.48} = 0.067

x_2 =  \frac{0.848 + 0.4118}{6.48} = 0.194

Here, the value 0.194 should be neglected because it will give concentration of the reactant which is more than initial concentration.

∴ The equilibrium concentrations are :-

[CO_2] [H_2] = x = 0.067M

[CO] [H_2 O] = 0.1 - 0.067 = 0.033M

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