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Chemical Kinetics Test - 20

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Chemical Kinetics Test - 20
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  • Question 1
    1 / -0
    $$A_{(g)}  \rightarrow  B_{(g)}$$ is a first order reaction. The initial concentration of A is 0.2mol $$l^{-1}$$ . After 10 minutes, the concentration of B is found to be 0.18mol $$l^{-1}$$ . Calculate rate constant of the reaction?
    Solution
    At t=0, $$[A]=0.2$$ and $$[B]=0.$$
    At t=10 min, $$[A]=0.2-0.18=0.02$$, $$[B]=0.18.$$
    $$k=\frac{1}{t} ln \frac{[C_o]}{[C_o - C_t]}=\frac{1}{10} ln\frac{[0.2]}{[0.02]} =0.2302.$$
  • Question 2
    1 / -0
    The concentration of reaction decreases from 0.2M to 0.05M in 5 minutes. The rate of reaction in $$mol. lit^{-1}.s^{-1}$$ is:
    Solution
    The expression for the rate of the reaction is $$Rate=\displaystyle \frac{change\ in\ concentration}{time\ interval}.$$

    Substitute values in the above expression.

    $$Rate=\displaystyle \frac{0.2 - 0.05}{{5 \times 60}}=0.0005  \ mol.lit^{-1}.s^{-1}.$$
  • Question 3
    1 / -0
    The rate constant of a first order reaction is $$0.0693$$ $$min^{-1}$$. 
    Time (in minutes) required for reducing an initial concentration of $$20mol$$ $$lit^{-1}$$ to $$2.5mol$$ $$lit^{-1}$$ is :
    Solution
    For a $$1^{st}$$ order reaction,

    $$t=\dfrac{2.303}{k}\ log\left [ \dfrac{R_o}{R} \right ]$$

    $$t=\dfrac{2.303}{0.0693}\ log\left [ \dfrac{20}{2.5} \right ]$$

    t $$= 30.01 min$$

    Option B is correct.
  • Question 4
    1 / -0
    From the graph, pick out the correct one :

    Solution
    $$E^*\ for\  reverse =  E^*\ for\ forward\ + \Delta H$$
    $$so\ E^*\ reverse\ >\ E^*\ forward$$

  • Question 5
    1 / -0
    A first order reaction was commenced with 0.2 M solution of the reactants. If the molarity of the solution falls to $$0.02M$$ after 100 minutes the rate constant of the reaction is:
    Solution
    $$k=\frac{1}{t}ln\left [ \frac{Co}{Ct} \right ]$$
    Where, $$Co$$=initial concentration and $$Ct$$=change in concentration
    $$k=\frac{1}{100}ln\left [ \frac{0.2}{0.02} \right ]$$
    $$=\frac{ln\ 10}{100}$$
    $$=2.3\times 10^{-2}\ \  min^{-1}$$

  • Question 6
    1 / -0
    The amount left after completion of average life period in a first order reaction is :

    Solution
    The average life period of a first order reaction is equal to the reciprocal of its rate constant.
    Thus $$\lambda = \frac {1} {k}.$$
    The amount left after completion of average life period in a first order reaction is$$[A]=[A]_0e^{-kt}=[A]_0e^{-k \times \frac {1} {k}}=\frac{a}{e}.$$
  • Question 7
    1 / -0
    With respect to the figure which of the following statement is correct?

    Solution
    The activation energy for the backward reaction is equal to the sum of the activation energy of the forward reaction and the enthalpy change of the reaction.
    Thus the activation energy for the backward reaction is greater than the activation energy for forward reaction.
  • Question 8
    1 / -0
    Statement - I : The reactions $$2NO+O_{2}\rightarrow 2NO_{2}$$ and $$2CO+O_{2}\rightarrow 2CO_{2}$$ proceed at the same rate because they are similar.
    Statement - II Above two reactions will have different activation energies.
    Solution
    they will not proceed at the same time because they have different activation energy
    So [D]
  • Question 9
    1 / -0
    A first-order reaction is carried out with an initial concentration of $$10$$ mole per litre and $$80$$% of the reactant changes into the product. Now if the same reaction is carried out with an initial concentration of $$5$$ mol per litre, the percentage of the reactant changing to the product is:
    Solution
    $$a_{0}=10\ M$$
    $$80\%$$ changed into product
    $$\therefore a_{t}=10\dfrac{10\times 80}{100}=2\ M$$
    If $$a_{0}=5\ M$$, In the same time duration same percentage of initial concentration changes into products because in first order reaction is independent from initial concentration.
  • Question 10
    1 / -0
    A first order reaction A $$\rightarrow$$ products has k$$=$$6.93 $$min^{-1}$$ . If 90% of first order reaction B $$\rightarrow$$ products is completed in the time taken by 50% of the first reaction, what is the rate constant for the second reaction?
    Solution
    $$A\rightarrow prod.$$
    $$K=6.93$$
    $$t_{^1/_2} = \frac{ln\ 2}{6.93}$$
    $$= 0.100$$
    $$Now\ for\ B\rightarrow  prod.\ K= \frac{1}{0.100}ln \left [ \frac{a}{a-.9} \right ]$$
    $$K= \frac{ln\ 10}{0.1}$$
    $$= 23.02\ min$$

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