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Zina [86]
2 years ago
12

The brown gas NO2 and the colorless gas N2O4 exist in equilibrium,2NO2 N2O4.In an experiment, 0.625 mole of N2O4 was introduced

into a 5.00 L vessel and was allowed to decompose until equilibrium was reached. The concentration of N2O4 at equilibrium was 0.0750 M. Calculate Kc for the reaction.0.0500.07500.100.1257.5
Chemistry
1 answer:
Nina [5.8K]2 years ago
8 0

Answer : The value of K'_c for the reaction is, 7.5

Explanation :

Initial concentration of N_2O_4 = \frac{Moles}{Volume}=\frac{0.625}{5}=0.125M

The balanced decomposition equilibrium reaction is,

                      N_2O_4(g)\rightleftharpoons 2NO_2(g)

Initial conc.     0.125          0

At eqm.          (0.125-x)       2x

The expression of equilibrium constant for the reaction will be:

K_c=\frac{[NO_2]^2}{[N_2O_4]}

Now put all the values in this expression, we get :

K_c=\frac{(2x)^2}{(0.125-x)}

The concentration of N_2O4 at equilibrium = 0.0750 M

So, 0.125 - x = 0.0750

x = 0.05 M

Now put the value of 'x' in the above expression, we get:

K_c=\frac{(2\times 0.05)^2}{(0.0750)}

K_c=0.133

Now we have to calculate the value of K_c for the given reaction.

2NO_2(g)\rightleftharpoons N_2O_4(g)   K'_c

As we know that,

K'_c=\frac{1}{K_c}

So,

K'_c=\frac{1}{0.133}

K'_c=7.5

Therefore, the value of K'_c for the reaction is, 7.5

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Determine Z and V for steam at 250°C and 1800 kPa by the following: (a) The truncated virial equation [Eq. (3.38)] with the foll
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Answer:

Explanation:

Given that:

the temperature T_1 = 250 °C= ( 250+ 273.15 ) K = 523.15 K

Pressure = 1800 kPa

a)

The truncated viral equation is expressed as:

\frac{PV}{RT} = 1 + \frac{B}{V} + \frac{C}{V^2}

where; B = - 152.5 \ cm^3 /mol   C = -5800 cm^6/mol^2

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Plugging all our values; we have

\frac{1800*V}{8.314*10^3*523.15} = 1+ \frac{-152.5}{V} + \frac{-5800}{V^2}

4.138*10^{-4}  \ V= 1+ \frac{-152.5}{V} + \frac{-5800}{V^2}

Multiplying through with V² ; we have

4.138*10^4  \ V ^3 = V^2 - 152.5 V - 5800 = 0

4.138*10^4  \ V ^3 - V^2 + 152.5 V + 5800 = 0

V = 2250.06  cm³ mol⁻¹

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Z = \frac{1800*2250.06}{8.314*10^3*523.15}

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b) The truncated virial equation [Eq. (3.36)], with a value of B from the generalized Pitzer correlation [Eqs. (3.58)–(3.62)].

The generalized Pitzer correlation is :

T_c = 647.1 \ K \\ \\ P_c = 22055 \  kPa  \\ \\ \omega = 0.345

T__{\gamma}} = \frac{T}{T_c}

T__{\gamma}} = \frac{523.15}{647.1}

T__{\gamma}} = 0.808

P__{\gamma}} = \frac{P}{P_c}

P__{\gamma}} = \frac{1800}{22055}

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B_o = 0.083 - \frac{0.422}{T__{\gamma}}^{1.6}}

B_o = 0.083 - \frac{0.422}{0.808^{1.6}}

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B_1 = 0.139 - \frac{0.172}{T__{\gamma}}^{ \ 4.2}}

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Z = 1+ (B_o + \omega B_1 ) \frac{P__{\gamma}}{T__{\gamma}}

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R = 729.77 J/kg.K

Z = \frac{PV}{RT}

Z = \frac{1800*10^3 *0.1249}{729.77*523.15}

Z = 0.588

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