The volume of the container containing a liquid and its vapours at a constant temperature is suddenly increased. What would be the effect of the change on vapour pressure?
1. It would decrease initially.
2. It would increase initially.
3. It would remain the same.
4. None of the above

Subtopic:  Introduction To Equilibrium |
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For a reaction, 2NO (g) + Br2 (g)  $⇋$2NOBr (g)

When 0.087 mol of NO and 0.0437 mol of Br2 are mixed in a closed container at a constant temperature, 0.0518 mol of NOBr is obtained at equilibrium. The concentration of NO and Br2 at equilibrium will be:

1. NO = 0.0352 mol; ${\mathrm{Br}}_{2}$= 0.0178 mol

2. NO = 0.352 mol; ${\mathrm{Br}}_{2}$= 0.178 mol

3. NO = 0.0634 mol; ${\mathrm{Br}}_{2}$= 0.0596 mol

4. NO = 0.634 mol; ${\mathrm{Br}}_{2}$= 0.596 mol

Subtopic:  Introduction To Equilibrium |
70%
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${{\mathrm{I}}_{2}}_{\left(\mathrm{s}\right)}$ $+$ $5{{\mathrm{F}}_{2}}_{\left(\mathrm{g}\right)}$  $\to 2{\mathrm{IF}}_{5\left(g\right)}$ 

The equilibrium constant Kc expression for the above mentioned reaction is:
 1 $$\mathrm{K_{C} = \dfrac{\left[IF_{5}\right]^{2}}{\left[F_{2}\right]^{5}}}$$ 2 $$\mathrm{K_{C} = \dfrac{\left[IF_{5}\right]^{2}}{\left[F_{2}\right]^{5} \left[I_{2}\right]}}$$ 3 $$\mathrm{K_{C} = \dfrac{\left[F_{2}\right]^{5} \left[I_{2}\right]}{\left[IF_{2}\right]^{2}}}$$ 4 $$\mathrm{K_{C} = \dfrac{\left[F_{2}\right]^{5}}{\left[IF_{5}\right]^{2}}}$$
Subtopic:  Introduction To Equilibrium |
80%
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