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Thermodynamics Test - 21

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Thermodynamics Test - 21
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  • Question 1
    1 / -0
    Based on the first law of thermodynamics, which one of the following is correct ?
    Solution

    When a system returns to its original state after completing a series of changes, then it is known that a cycle is completed. This process is known as cyclic process. In a cyclic process the initial and the final state is same. As the internal energy U of the system depends only on the state of the system so in a cyclic process the net change of internal energy, ∆U will be equal to zero i.e. ∆U = 0. Hence from the first law (∆U = Q+W)

    Hence, W = – Q

  • Question 2
    1 / -0
    The Born Haber cycle below represents the energy changes occurring at 298K when KH is formed from its elements :
    v : $${ \Delta H }_{ atomisation }$$ K = 90 kJ/mol
    w : $${ \Delta H }_{ ionisation }$$ K = 418 kJ/mol
    x : $${ \Delta H }_{ dissociation }$$ H = 436 kJ/mol
    y : $${ \Delta H }_{ electron affinity }$$ H = 78 kJ/mol
    z : $${ \Delta H }_{ lattice }$$ KH = 710 kJ/mol
    In terms of the letters v to z the expression for
    (i) $$\Delta $$H for the reaction
    $$2K$$(s) + $${ H }_{ 2 }$$(g) $$\longrightarrow $$ $$2KH$$(s).
    will be $$\Delta $$$$H =_____?
    Solution
    In terms of the letters v to z the expression for
    (i) $$\Delta $$H for the reaction
    $$2K$$(s) + $${ H }_{ 2 }$$(g) $$\longrightarrow $$ $$2KH$$(s).
    will be $$\Delta $$$$H = (2v + 2w + x + 2y + 2z)$$.
  • Question 3
    1 / -0
    The Born Haber cycle below represents the energy changes occurring at 298K when $$KH$$ is formed from its elements
    v : $${ \Delta H }_{ atomisation }$$ $$K = 90 kJ/mol$$
    w : $${ \Delta H }_{ ionisation }$$ $$K = 418 kJ/mol$$
    x : $${ \Delta H }_{ dissociation }$$ $$H = 436 kJ/mol$$
    y : $${ \Delta H }_{ electron affinity }$$ $$H = 78 kJ/mol$$
    z : $${ \Delta H }_{ lattice }$$ $$KH = 710 kJ/mol$$
    On complete reaction with water, $$0.1 g$$ of $$KH$$ gave a solution requiring 25 $${ cm }^{ 3 }$$ of 0.1M $$HCl$$ for neutralisation.Calculate the relative atomic mass of potassium from this information.
    Solution
    Meq. of KH = Meq. of $$HCl$$
    $$\frac { { 0.1 } }{ { E }_{ KH } } \times 1000\quad =\quad 25\quad \times \quad 0.1$$
    Valency factor (05955) of $$K$$ is 1 hence
    $${ E }_{ K }$$=$${ M }_{ K }$$                    $${ M }_{ K }$$=39
    $${ E }_{ KH }$$=40                                      $${ E }_{ KH }$$=$${ E }_{ K }$$=
    40=$${ E }_{ K }$$+1                                     $${ E }_{ KH }$$
    $${ E }_{ K }$$ $$\Rightarrow $$ 39
  • Question 4
    1 / -0

    Directions For Questions

    The Born Haber cycle below represents the energy changes occurring at 298K when $$KH$$ is formed from its elements :
    v : $${ \Delta H }_{ atomisation }$$ $$K = 90 kJ/mol$$
    w : $${ \Delta H }_{ ionisation }$$ $$K = 418 kJ/mol$$
    x : $${ \Delta H }_{ dissociation }$$ $$H = 436 kJ/mol$$
    y : $${ \Delta H }_{ electron affinity }$$ $$H = 78 kJ/mol$$
    z : $${ \Delta H }_{ lattice }$$ $$KH = 710 kJ/mol$$

    ...view full instructions

    Write a balanced equation for the reaction of $$KH$$ with water.
    Solution
    Potassium hydride hydrolyzes in water to form hydroxide.
    $$KH + H_2O \rightarrow KOH + H_2$$ 
    Hence, option B is correct
  • Question 5
    1 / -0
    The amount of heat required to raise the temperature of a substance through 1$$^o$$C is called
    Solution
    Energy required to raise the temperature of an object by $$1^o C$$ is called heat capacity.
    Hence C is correct
  • Question 6
    1 / -0
    Specific heat capacity of lead is $$120\space J\space kg^{-1}\space K^{-1}$$. When $$7200J$$ of heat is supplied to $$5kg$$ of lead, the rise in temperature is
    Solution
    $$Q = ms\triangle t$$
    $$\triangle t = \displaystyle\frac{Q}{ms} = \displaystyle\frac{7200}{5\times120} = 12^{\small\circ}$$
  • Question 7
    1 / -0
    $$H_2C=\! = CH_2(g)+ H_2 (g)\longrightarrow  H_3C -\!\! \! - CH_3(g)$$
    $$The

    \: bond \: energy \: of \: C -\!\! \! -H, \:C -\!\! \! -C, \:C=\! =C

    \:and \:H-\!\! \! -H \: are \: 414, \: 347,615 \: and \: 435 \: kJ \:

    mol^{-1} \: respectively.$$
    If the enthalpy change of the above reaction is $$x$$ $$kJ$$, then $$-x$$ is

    Solution
    $$\because CH_2=\! =CH_2(g)+ H_2(g)\longrightarrow CH_3-\!\! \! -CH_3(g); \:         \Delta H=?$$
    $$\therefore

    \Delta H_{Reaction}=Bond \: energy \: data \: used \: for \: formation

    \: of \: bond + Bond \: energy \: data \: used \: for \: dissociation \:

    of \: bond$$
    $$\therefore         \Delta H_{Reaction}= - [e

    _{(C-\!\! \! -C)}  + 6\times e_{(C-\!\! \! -H)}]+[e_{(C=\! =C)}+4\times

    e_{(C-\!\! \! -H)} ]+e_{(H-\!\! \! -H)}$$
                                 $$= -e _{(C-\!\! \! -C)} -2\times e_{(C-\!\! \! -H)}+e_{(C=\! =C)}+e_{(H-\!\! \! -H)}$$
                                $$= -347-2\times414+615+435$$
               $$ \Delta H_{Reaction}= -125 \:kJ$$
  • Question 8
    1 / -0
    The $$\Delta H_{f}^{0}$$ for $$CO_{2} (g), CO(g)$$ and $$H_{2}O(g)$$ are $$-393.5, -110.5$$ and $$-241.8\ kJ\ mol^{-1}$$ respectively. The standard enthalpy change (in kJ) for the reaction
    $$CO_{2} (g) + H_{2}(g) \rightarrow CO(g) + H_{2}O(g)$$ is
    Solution

    $$\triangle H = H_{f}^{\circ} (products) - H_{f}^{\circ} (reactants)$$
    Reactants are: $$CO_2 \ H_2 \ and \ products\ are \ CO \ and \ H_2O$$
    Hence,
    $$\Delta H$$ $$=-100.5 + (-241.8) - (-393.5 + 0) = 41.2 \ kJ$$
    Hence, option B is correct
  • Question 9
    1 / -0
    Hess's law is used to calculate
    Solution
    Correct Option: $$A$$

    Explanation: 

    Hess’s law states that the change in enthalpy in a chemical reaction is the same whether the process is carried out in one step or in multiple steps. 

    It is the outcome of the first law of thermodynamics. It is used for the calculation of standard reaction enthalpy.

    Additional Information:

    Hess’s law states that the standard reaction enthalpy is the sum of the standard enthalpies of the intermediate reactions into which the overall reaction can be divided, while each occurs at the same temperature.

    The enthalpy change for a reaction is independent of the number of ways a product can be obtained if the initial and final conditions are the same.
    The negative enthalpy change for a reaction indicates an exothermic process, while positive enthalpy change corresponds to an endothermic process.

  • Question 10
    1 / -0
    For the equilibrium $$H_{2}O(l) \rightleftharpoons H_{2}O(g)$$ at $$1\ atm$$ and $$298\ K$$
    Solution
    The process, $$H_{2}O(l) \rightleftharpoons H_{2}O(g)$$, 
    is an endothermic process, $$(\triangle H = +ve)$$ and entropy increases during this change $$(\triangle S = +ve)$$. Hence this process is spontaneous at all temperatures above $$0^{\circ} C (T\triangle S > \triangle H$$, so $$\triangle G$$ is negative $$\triangle G = \triangle H - T\triangle S)$$. Thus free energy change $$(\triangle G)$$ will be less than zero (negative) at $$1\ atm$$ and $$298\ K$$.
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