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Equilibrium Test - 35

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Equilibrium Test - 35
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  • Question 1
    1 / -0
    The concentration of $$[H^{+}]$$ and concentration of $$[OH^{-}]$$ of a $$0.1\ M$$ aqueous solution of $$2$$M ionised weak acid is: [ionic product of water $$=1\times 10^{-14}]$$.
    Solution
    Degree of ionization,
    $$\alpha  = \cfrac{{\left[ {{H^ + }} \right] \times 100}}{{\left[ {HA} \right]}}$$

    $$\left[ {{H^ + }} \right] = \cfrac{{\alpha  \times \left[ {HA} \right]}}{{100}}$$

    $$ = \cfrac{{2 \times 0.1}}{{100}}$$

    $$\left[ {{H^ + }} \right] = 2 \times {10^{ - 3}}M$$.

    $${K_W} = \left[ {{H^ + }} \right]\left[ {O{H^ - }} \right]$$

    $${10^{ - 14}} = 2 \times {10^{ - 3}} \times \left[ {O{H^ - }} \right]$$

    $$\left[ {O{H^ - }} \right] = \frac{{{{10}^{ - 14}}}}{{2 \times {{10}^{ - 3}}}}$$

    $$\left[ {O{H^ - }} \right] = 5 \times {10^{ - 12}}M$$.
  • Question 2
    1 / -0
    Buffer solution $$A$$ of a weak monoprotic acid and its sodium salt in the concentration ratio $$x : y$$ has $$pH = (pH)$$,. Buffer solution $$B$$ of the same acid and its sodium salt in the concentration ratio $$y : x$$ has $$pH = (pH)_{2}$$. If $$(pH)_{2} - (pH)_{1} = 1$$ unit and $$(pH)_{1} + (pH)_{2} = 9.5\ units$$, then:
    Solution
    $$(pH)_1= pK_a+\log \cfrac {y}{x}$$
    $$\Rightarrow (pH)_2=pK_a+\log \cfrac {x}{y}$$
    $$\Rightarrow (pH)_2-(pH)_1=1=\log \cfrac {x}{y}-\log \cfrac {y}{x}= 2 \log \cfrac {x}{y}$$
    $$\therefore \log \cfrac {x}{y}=\cfrac {1}{2} \Rightarrow \cfrac {x}{y}= 3.162$$
    $$(pH)_1+(pH)_2=9.5=2pK_a+\log \cfrac {y}{x}\times \cfrac {x}{y}=2pK_a+0$$
    $$\therefore pK_a=4.75$$
  • Question 3
    1 / -0
    In a vessel containing $$SO_{3}$$, $$SO_{2}$$ and $$O_{2}$$ at equilibrium, some helium gas is introduced so that total pressure increases while temperature and volume remain the same. According to Le Chatelier's principle the dissociation of $$SO_{3}$$ _________.
    Solution
    At constant volume, the partial pressures of the $$3$$ components can remain constant & equilibrium will be unchanged. Adding $$He$$ gas will increase the pressure of the system.
  • Question 4
    1 / -0
    At a temperature under high pressure $$K_w(H_2O) \, = \, 10^{10}$$, a solution of pH 5.4 is said to be:
  • Question 5
    1 / -0
    To prepare a buffer of pH 8.26 amount of $$({ NH }_{ 4 }{ ) }_{ 2 }{ SO }_{ 4 }$$ to be added to 500 mL of 0.01 M $${ NH }_{ 4 }OH$$ solution is : $$[pK_{ a }({ NH }_{ 4 }^{ + })\ =9.26]$$
    Solution
    Let $$(NH_4)_2SO_4$$ to be added to 500 mL solution = x mol
     
    $$[NH^{+}_4]=4xM$$

    $$pH=8.26$$

    $$pOH=14−8.26=5.74$$

    $$pK_b=14−9.26=4.74$$
     
    $$pOH=pK_b+log\dfrac{[NH^{+}_4]}{[NH_4OH]}$$

    $$5.74=4.74+log\dfrac{4x}{0.01}$$

     
    $$log4x\times 10^2 = 1$$

    $$4x\times 10^2=1$$

    $$x=\dfrac{1}{40}\ mol = 0.025\ mol$$
     
  • Question 6
    1 / -0
    Solid ammonium carbamate $$(NH_{2}COONH_{4})$$ dissociates as:

    $$NH_{2}COONH_{4}(s)\rightarrow 2NH_3(g) + CO_2(g)$$

    In a closed vessel solid ammonium carbamate is in equilibrium with its dissociation products. At equilibrium, ammonia is added such that the partial pressure of $$NH_3$$ at new equilibrium now equals the original total pressure. Calculate the ratio of total pressure at new equilibrium to that of original total pressure.
  • Question 7
    1 / -0
    The equilibrium constant $$K_{P}$$ for the reaction $$H_{2}(g) + CO_{2}(g) \rightleftharpoons H_{2}O(g) + CO(g)$$ is $$4.0$$ at $$1660^{\circ}C$$. Initially $$0.80\ mole\ H_{2}$$ and $$0.80\ mole\ CO_{2}$$ are injected into a $$5.0\ litre$$ flask. What is the equilibrium concentration of $$CO_{2}(g)$$?
    Solution
    $$\underset { 0.8-x }{ H_{2}(g) } \underset { 0.8-x }{  CO_{2}(g) } \rightleftharpoons \underset { x }{ H_{2}O(g) }+ \underset { x }{CO(g)} $$
    moles of eqsn 
    conc. at eqm $$\dfrac{0.8-x}{5} \left(\dfrac{0.8-x}{5} \right) \left(\dfrac{x}{5}\right) \left(\dfrac{x}{5}\right)$$
    $$\because \Delta n_g=0$$
    $$\therefore K_c=\dfrac{\left(\dfrac{x}{5}\right)^2}{\left(\dfrac{0.8-x}{5}\right)^2}$$
    $$\Rightarrow 2=\dfrac{x}{0.8-x}$$
    $$\Rightarrow x=0.533$$
    $$[CO_2(g)]=\dfrac{0.8-0.533}{5}$$
  • Question 8
    1 / -0
    A buffer solution made up of $$BOH$$ and $$BCl$$ of total molarity 0.29 M has $$pH = 9.6$$ and $${ K }_{ b }=1.8\ \times \ { 10 }^{ -5 }$$. Concentration of salt and base respectively is:
    Solution
    $$pH+pOH=14$$

    $$\therefore\ pOH=14-9.6=4.4$$

    $${for\ basic\ buffer}=p{OH}=p{K_b}+\log \dfrac {[salt]}{[Base]}$$

    $$4.4=-\log (1.8\times 10^{-5})+\log \dfrac {[salt]}{[Base]}$$

    $$4.4=4.74+\log \dfrac {[salt]}{[Base]}$$

    $$-0.34=\log \dfrac {[salt]}{[Base]}$$

    $$ {[Base] =2.18\ [salt]}$$

    Now, 
    Total molarity $$= [salt] +[Base]= 0.29\ M$$

    $$[salt]\ 3.18=0.29\ M$$

    $$salt=0.09\ M$$

    $$\therefore \ Base =0.29-0.09=0.2\ M$$
  • Question 9
    1 / -0
    Which one of the following mixture does not act as a buffer solution?
    Solution
    An acidic buffer contains equimolar quantities of weak acid and its salt with strong base. A basic buffer contains equinolar quantities of weak base and its salt with strong acid. Sodium acetate is a salt with strong base but sodium propionate is not weak acid, it is also a salt.
  • Question 10
    1 / -0
    For preparing a buffer solution of $$pH=7.0$$, which buffer system you will choose:
    Solution
    Solution:- (B) $${{H}_{2}P{O}_{4}}^{-}, {HP{O}_{4}}^{2-}$$
    $${{H}_{2}P{O}_{4}}^{-}$$ is a weak acid, thus it's conjugate base will be a strong base and thus will form a buffer of $$pH$$ approx $$7$$.
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