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Chemical Kinetics Test - 49

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Chemical Kinetics Test - 49
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  • Question 1
    1 / -0
    The half year period for a zero order reaction is equal to:
    Solution
    Half Year Period for a Zero order reaction is $$\dfrac{[{A}_{0}]}{2k}$$
    Where $$[A_0]=$$ initial concentration
    $$k=$$ rate constant
  • Question 2
    1 / -0
    $$ 2A \rightarrow B + C $$ It would be a zero order reaction when:
    Solution
    It Would be Zero Order Reaction, when the Rate is independent of the Reactant Concentration.

    So, the rate of reaction remains same at any conc of A.
  • Question 3
    1 / -0
    What is the activation energy for a reaction if its rate doubles when the temperature is raised from $$20^0C$$ to $$35^0C$$? (R = 8.314 J $$mol^{-1}K^{-1}$$)
    Solution
    $$log \dfrac{{k}_{2}}{{k}_{1}}$$ = $$\dfrac{{E}_{a}}{2.303 \times R} (\dfrac{1}{{T}_{1}} - \dfrac{1}{{T}_{2}})$$

    Substituting the values

    $$log\space {2}$$ = $$\dfrac{{E}_{a}}{2.303 \times 8.314} (\dfrac{1}{293} - \dfrac{1}{308})$$

    $${{E}_{a}} = 34.7\space kJ\space {mol}^{-1}$$
  • Question 4
    1 / -0
    99% of a first order reaction, was completed in 32 minute. When will 99.9% of the reaction complete?
    Solution
    $$k = \dfrac{2.303}{t} log \dfrac{100}{100 - x}$$

    Substituting the values,

    $$k = \dfrac{2.303}{32} log \dfrac{100}{1}$$

    $$k = 0.144\space {min}^{-1}$$

    $$t = \dfrac{2.303}{0.144} log \dfrac{100}{0.1}$$

    $$t = 48\space min$$
  • Question 5
    1 / -0
    For a first order reaction involving decomposition of $$N_2O_5$$ the following information is available
    $$2N_2O_5(g)\rightarrow 4NO_2(g)+O_2(g)$$ rate $$=k[N_2O_5]$$
    $$N_2O_5(g)\rightarrow 2NO_2(g)+1/2 O_2(g)$$ rate $$=k^\prime[N_2O_5]$$
    Solution
    $${2N_2O_5}_{(g)}\longrightarrow {4NO_2}_{(g)}+{O_2}_{(g)}$$
    $$\Rightarrow k=\cfrac {[NO_2]^4[O_2]}{[N_2O_5]^2}\longrightarrow (1)$$
    $${N_2O_5}_{(g)} \longrightarrow {2NO_2}_{(g)}+{1/2O_2}_{(g)}$$
    $$\Rightarrow k'= \cfrac {[NO_2]^2[O_2]^{1/2}}{[N_2O_5]}$$
    $$\Rightarrow [N_2O_5]=\cfrac {[NO_2]^2[O_2]^{1/2}}{k'}\longrightarrow (2)$$
    $$(2)$$ in $$(1) \Rightarrow k=\cfrac {[NO_2]^4[O_2]}{\cfrac {[NO_2]^4[O_2]}{k'^2}}=k'^2$$
    $$\Rightarrow k >k'$$
  • Question 6
    1 / -0
    The rate of first order reaction, $$A \rightarrow$$ Products, is $$7.5$$ M/s. If the concentration of $$A$$ is 0.5 M. The rate constant is:
    Solution
    As we know that,
    $$r\ (rate) = K \left[ A \right]$$ ------ 1

    where,
    $$r =$$ Rate of reaction $$= 7.5 \; {mol}/{(L.s)}$$
    $$K =$$ Rate constant $$ = \ ?$$
    $$\left[ A \right] =$$ Initial concentration of reactant $$= 0.5 \; {mol}/{L}$$

    Therefore,
    $$K = \cfrac{7.5}{0.5} = 15.0 \; {s}^{-1}$$

    Hence the rate constant for the given reaction is $$15.0\; {s}^{-1}$$.
  • Question 7
    1 / -0
    Milk turns sour at $$40^0C$$ three times as faster as at $$0^0C$$. The energy of activation for souring of milk is:
    Solution
    $$log\dfrac{{k}_{2}}{{k}_{1}} = \dfrac{{E}_{a}}{2.303 \times R} (\dfrac{1}{{T}_{1}} - \dfrac{1}{{T}_{2}})$$

    Milk turns sour at 313 K 3 times as faster as at 273 K.Substituting the values

    $$log{1}{3} = \dfrac{{E}_{a}}{2.303 \times 2}(\dfrac{1}{313} - \dfrac{1}{273})$$

    $${E}_{a} = 4.693\space kcal$$
  • Question 8
    1 / -0
    If a first order reaction is completed to the extent of 75% and 50% in time intervals, $$t_1$$ and $$t_2$$, what is the ratio, $$t_1 : t_2$$?
    Solution
    Its a 1st Order Reaction

    $$\dfrac{{t}_{1}}{{t}_{2}}$$ = $$\dfrac{log \dfrac{[{100}]}{[100 - 75]}}{log \dfrac{[{100}]}{[100 - 50]}}$$

    $$\dfrac{{t}_{1}}{{t}_{2}}$$ = $$2$$
  • Question 9
    1 / -0
    A $$1^{st}$$ order reaction is $$50\%$$ complete in $$30$$ minutes at $$27^oC$$ and in $$10$$ minutes at $$47^oC$$. Calculate energy of activation for the reaction.
    (Assume log $$3$$=$$0.48$$)
    Solution
    $${k}_{1} = \dfrac{0.693}{10}$$

    $${k}_{2} = \dfrac{0.693}{30}$$

    $$log \dfrac{{k}_{2}}{{k}_{1}}$$ = $$\dfrac{{E}_{a}}{2.303 \times R} (\dfrac{1}{{T}_{1}} - \dfrac{1}{{T}_{2}})$$

    $$log3 = \dfrac{{E}_{a}}{2.303 \times 8.314} (\dfrac{1}{300} - \dfrac{1}{320})$$

    $${E}_{a} = 44.11\space KJ\space {mol}^{-1}$$
  • Question 10
    1 / -0
    The decomposition $$NH_3$$ gas on a heated tungsten surface gave the following results:
    Initial pressure (mm)65105y185
    Half-life (sec)290x670820
    Calculate approximately the values of x and y.
    Solution
    $${t}_{1/2}\space \alpha\space {P}^{1-n}$$

    $$\dfrac{290}{820} = \dfrac{65}{185}$$, Which Implies

    $$1 -n = 1$$ 

    $$n = 0$$

    $$k =\dfrac{[{P}_{0}]}{2{t}_{1/2}}$$

    $$k = 0.112\space mol{L}^{-1}\space {t}^{-1}$$

    $$x = \dfrac{105}{2 \times {0.112}}$$ = $$467\space {sec}$$

    $$y = 0.112 \times 2\times {670}$$ = $$150\space mm$$
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