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Thermodynamics Test - 37

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Thermodynamics Test - 37
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Weekly Quiz Competition
  • Question 1
    1 / -0
    Which heat is produced throughout the conducting wire?
    Solution
    As the heat produced in the conductor by following Joule's law of heating or cooling. Sp, the produced heat is Joule heat. 
  • Question 2
    1 / -0
    The value of $$\triangle $$H and $$\triangle $$S for the reaction, $${ C }_{ \left( graphite \right)  }+{ CO }_{ 2\left( g \right)  }\rightarrow 2{ CO }_{ (g) }$$ are 170kJ  and $${ 170JK }^{ -1 }$$, respectively. This reaction will be spontaneous  at:
    Solution
    $$C_{(graphite)} + CO_{2}(g)  \rightarrow 2CO(g)$$
    The $$Rn$$ is spontaneous when $$ \Delta G \leqslant O $$
    $$ \Rightarrow \Delta H - T\Delta S \leq O $$
    $$ \Rightarrow T\Delta S \geqslant \Delta H$$
    $$ \Rightarrow T\geqslant \dfrac{\Delta H}{\Delta S} $$
    $$ T \geqslant \dfrac{170 \times 10^{3}}{1170}$$
    $$ T \geqslant 1000K $$
  • Question 3
    1 / -0
    For an exothermic reaction to be sponteneous:
    Solution
    According to second law of thermodynamics,
    $$\Delta G\quad =\quad \Delta H-T\Delta S$$.
    For a reaction to be spontaneous, $$\Delta G$$ have to be $$-ive$$.
    For, an exothermic reaction, $$\Delta H$$ is always $$-ve$$, which makes the value of $$\Delta G$$ $$-ve$$ at any temperature.
    So, exothermic reaction is spontaneous at any temperature.
    So, correct answer is option C.
  • Question 4
    1 / -0
    For a reversible spontaneous change $$\triangle s$$ is:
    Solution
    $$ds=\dfrac{dq.rev}{T}$$
    $$\displaystyle \triangle s =\dfrac{\int dq.rev}{T}$$
    $$\displaystyle \int dq.rev.q$$     (for rev. provess)
    $$\triangle s=\dfrac{q}{T}$$  
  • Question 5
    1 / -0
    For a process to be spontaneous at constant $$T$$ and $$P$$:
    Solution
    The standard free energy change by using the standard entropies and enthalpies of a reaction.
     When $$\Delta G=-ve$$, the change in the enthalpy and entropy will be positive and which is depends on the temperature and spontaneity ocuurs due to high temperature.
  • Question 6
    1 / -0
    Which of the following must be spontaneous at all temperatures?
    Solution
    A reaction is spontaneous when the Gibbs free energy change ($$\Delta{G}<0$$)

    $$\Delta G=\Delta H-T\Delta S$$

    where $$\Delta{H}$$ is the change in enthalpy and $$\Delta{s}$$ is the change in entropy.

    A. $$\Delta H=-Ve$$    $$\Delta S$$ = $$-ve$$ at low temperatures reaction is spontaneous.

    B. $$\Delta H=-Ve$$    $$\Delta S$$ = $$+ve$$ at all temperatures reaction is spontaneous.

    C. $$\Delta H=+Ve$$    $$\Delta S$$ = $$+ve$$ at high temperatures reaction is spontaneous.

    D. $$\Delta H=+Ve$$    $$\Delta S$$ = $$-ve$$ at all temperatures reaction is non-spontaneous.

    Note: Low $$T$$ and high $$T$$ is relative to the entropy. Here, low $$T$$ means the $$T-factor$$ can not dominate $$\Delta{S}-factor$$. However, high $$T$$ means that the $$T-factor$$ will dominate $$\Delta{S}-factor$$.

    Hence, the correct option is B. 
  • Question 7
    1 / -0

    Specific heats of monoatomic and diatomic gases are same and
    satisfy the relation which is

    Solution

  • Question 8
    1 / -0
    $$Pt$$ | $$Cl_2$$ ($$P_1$$ atm) | $$HCl$$ ($$0.1$$M) | $$Cl_2$$ ($$P_2$$ atm) | $$Pt$$, cell reaction will be spontaneous if:
    Solution
    Solution:- (C) $${P}_{2} > {P}_{1}$$
    $${E}_{cell} = {{E}^{0}}_{cell} + \cfrac{0.059}{2} \log{\cfrac{{P}_{2}}{{P}_{1}}}$$
    For cell reaction to be spontaneous,
    $${E}_{cell} > 0$$
    $$\therefore {E}_{cell}$$ will be $$+ve$$ if $${P}_{2} > {P}_{1}$$.
    Hence for the cell reaction to be spontaneous,
    $${P}_{2} > {P}_{1}$$
  • Question 9
    1 / -0
    In the series $$Sc(Z=21)$$ to $$Zn(Z=30)$$, the enthalpy of atomisation of which element is least?
    Solution

    $$Sc\  \& \ Zn$$ belongs to the third group of the periodic table. The extent of metallic bonding an element undergoes decides the enthalpy of atomization. The more extensive the metallic bonding of an element, the more will be its enthalpy of atomization. In all transition metals, there are some unpaired electrons that account for their stronger metallic bonding. 

    Due to the absence of these unpaired electrons, the inter-atomic electronic bonding is the weakest in $$Zn$$ and as a result, it has the least enthalpy of atomization.

  • Question 10
    1 / -0
    For a first order reaction rate constant is $$1 \times {10^{ - 5}}{\sec ^{ - 1}}$$ having $${E_a} = 1800\ kJ/mol$$ . Then the value of $$\ell nA$$ at$$T = 600\ K$$ is:-
    Solution
    acc. to arrhenius equation
    $$k=A{ e }^{ -Ea/RT }\quad $$
    rate constant $$1\times { 10 }^{ -5 }{ sec }^{ -1 }$$
    $$Ea=1800kJ/mol$$
    $$\log { k } =\log { A } -\cfrac { Ea }{ RT } $$
    $$\log { \left( 1\times { 10 }^{ -5 } \right)  } =\log { A } -\cfrac { Ea }{ RT } $$
    $$\log { A } =\log { \left( 1\times { 10 }^{ -5 } \right)  } +\cfrac { 1800 }{ 1\times { 10 }^{ -5 }\times 600 } =151.7$$
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