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Mass-Mass Relation

3, Ammonium c...

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3, Ammonium carbamate dissociates asNH2COONH4(s)-2NH3(g) + CO2(g)In a closed vessel containing ammonium carbamatein equilibrium, ammonia is added such that thepartial pressure of NH3 now equals to the originaltotal pressure. The ratio of total pressure now to theoriginal pressure is31(2) 2727(1) 3145P

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Q. Ammonium carbamate dissociates as:

N H_{2} C O O N H_{4} (s) ⇌ 2 N H_{3} (g) + C O_{2} (g)

In a closed vessel containing ammonium carbamate in equilibrium, ammonia is added such that the partial pressure of

N H_{3}

now equals the original total pressure. Calculate the ratio of the partial pressure of

C O_{2}

now to the original partial pressure of

C O_{2}

:

Q. Ammonium carbamate dissociates as

N H_{2} C O O N H_{4 (s)} ⇋ 2 N H_{3 (g)} + C O_{2 (g)}

Ina closed vessel containing ammonium carbamate in equilibrium, ammonia is added such that the partial pressure of

N H_{3}

now equals to the original total pressure. The ratio of total pressure now to the original pressure is:

Q. Ammonium carbamate dissociates as:

N H_{2} C O O N H_{4} (s) ⇌ 2 N H_{3} (g) + C O_{2} (g)

In a closed vessel containing ammonium carbamate in equilibrium, ammonia is added such that partial pressure of

N H_{3}

now equals to the original total pressure.

Calculate the ratio of initial pressure to the original total pressure.

Q. Ammonium carbamate dissociate as :

N H_{2} C O O N H_{4} (s) ⇌ 2 N H_{3} (g) + C O_{2} (g)

;
In a closed vessel containing ammonium carbamate in equilibrium, ammonia is added such that partial pressure of

N H_{3}

now equals to original total pressure. The ratio of total pressure now to the original pressure is

x

, then find the value of

\frac{3^{4}}{31} \times x

Q. Ammonium carbonate dissociates as:

N H_{2} C O O N H_{4 (S))} ⇋ 2 N H_{3 (g)} + C O_{2 (g)}

In a closed vessel containing ammonium carbamate in equilibrium, ammonia is added such that the partial pressure of

N H_{3}

now equals to the original total pressure. The ratio of total pressure now to the original pressure is:

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