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Chemical Kinetics Test - 53

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Chemical Kinetics Test - 53
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  • Question 1
    1 / -0
    In a first order reaction the amount of reactant decayed in three half lives (let a be is initial amount) would be:
    Solution
    The amount of reactant left after $$n$$ half lives for a first order reaction is $$(1/2)n$$

    times the Initial concentration.

    Here $$n=3$$ . So Amount of Reactant left is $$\dfrac{1}{8}$$

    So Amount of reactant decayed is $$a-\dfrac{1}{8}=7a/8$$

    Option A is correct.

  • Question 2
    1 / -0
    The rate of a reaction at 200 K 100 times less than the rate at 400 K.The activation energy of the reaction is 
    Solution

  • Question 3
    1 / -0
    Rate constant of a first order reaction is $$1.15\times 10^{-5}$$. The percentage of initial concentration that remained after 1 hour is?
    Solution
    Given: $$I^{st}$$ order reaction,
    $$k=1.15\times 10^{-5}$$

    $$t=1\ hour=60\times 60=3600\ seconds$$
    We have :

    $$k=\dfrac{2.303}{t}\dfrac{Initial\ conc}{final\ Conc}$$

    On putting all given values:

    $$1.15\times 10^{-5}=\dfrac{2.303}{3600}\dfrac{I_c}{F_c}$$

    $$I_c$$= initial concenmtration, $$f_c$$= final concenmtration
    On solving we will get $$F_c=95.96%$$% 
    Option B is correct.
  • Question 4
    1 / -0
    For a first order process $$A\rightarrow B$$ rate constant $${k}_{1}=0.693\ {min}^{-1}$$ and another first order process $$C\rightarrow D$$, $${K}_{2}=x$$ $${min}^{-1}$$. If $$99.9$$% of $$C\rightarrow D$$ requires time same as $$50$$% of reaction $$A\rightarrow B$$, value of $$x$$? (in $${min}^{-1}$$)
    Solution
    The solution is as follows:

    1. Time required for $$50$$% completion for reaction $$1$$ is:
    $$t_{1/2}=\dfrac{0.693}{k}$$
    Given $$k=0.639\ min^{-1}$$

    So $$t_{1/2}=\dfrac{0.693}{0.693}=1\ min$$

    2. For reaction $$2$$, it takes $$1$$ min to get $$99.99$$% of reaction to be completed. Thus, it takes $$0.5$$ min to get $$50$$% reaction.

    Thus,
    $$t_{1/2}=\dfrac{0.693}{K_2}$$

    $$K_2=\dfrac{0.693}{t_{1/2}}$$

    $$K_2=\dfrac{0.693}{0.5}$$

    Option D is correct.
    $$K_2=13.86\ min^{-1}$$
  • Question 5
    1 / -0
    A reaction $$A+B\leftrightarrow C+D$$  follows the mechanism:
    $$A+B\leftrightarrow AB$$
    $$AB+C\leftrightarrow D$$
    In which first step remains essentially in equilibrium. If $$\Delta H$$ is the enthalpy change for the first reaction the activation energy for the second reaction, the activation energy of the overall reaction will be given? 
  • Question 6
    1 / -0
    Raw milk sours in 4 hours at $$27^\circ C,$$ but in 40 hours in refrigerator at $$7^\circ C.$$ What is activation energy for souring of milk:
    Solution
    $$K\alpha\dfrac{1}{t}$$

    $$Log\dfrac{K_2}{K_1}=log\dfrac{t_1}{t_2}=\dfrac{E_a}{R}(\dfrac{T_2-T_1}{T_I\times T_2})$$

    $$Log\dfrac{40}{4}=\dfrac{E_a}{8.314}(\dfrac{20}{300\times 280})$$

    So solving $$E_a=30.2J/mol$$
  • Question 7
    1 / -0
    For a first order reaction, the plot of $$'t'$$ against $$log C$$ gives a straight line with slope equal to:
    Solution
    For a first-order reaction, 
    $$log(a-x)=-\dfrac{kt}{2.303}+loga$$

    It is similar to straight-line equation $$y=mx+c$$

    where intercept is equal to $$loga$$ and slope equal to $$-\dfrac{k}{2.303}$$

    Option B is the correct answer.
  • Question 8
    1 / -0
    For the reaction : $$ NH_2COONH_4(s) \leftrightharpoons 2NH_3(g) +CO_2(g) , K_p = 3.2 \times 10^{-5}atm^3 $$
    the total pressure of the gaseous products when sufficient amount of reactant is allowed to achieve equilibrium , is:
    Solution

  • Question 9
    1 / -0
    A zero-order reaction is one
    Solution
    In a zero-order reaction, the rate is independent of the concentration of the reactants. The rate of change of concentration would be constant.

    Therefore, $$Rate=k=constant$$

    Hence, the correct option is (C).
  • Question 10
    1 / -0
    The temperature coefficient of a reaction is $$2$$. When the temperature is increased from $$30^{\circ}C$$ to $$90^{\circ}C$$, the rate of reaction is increased by
    Solution
    For every $$10^{\circ}C$$ rise in temperature the rate of reaction doubles.

    $$\therefore$$ From $$30^{\circ}C$$ to $$90^{\circ}C$$ there 6 times $$10^oC$$ rise in temperature.

    So, rate increase by $$2^6=64$$ times.
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