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States of Matter Test - 32

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States of Matter Test - 32
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  • Question 1
    1 / -0
    At what relative humidity will $$Na_2SO_4$$ be deliquescent (absorb moisture) when exposed to the air at $$0^o$$C? 
    Given: $$Na_2SO_4\cdot 10H_2O(s)\rightleftharpoons Na_2SO_4(s)+10H_2O(g); K_p=4.08\times 10^{-25}$$ and vapour pressure of water $$0^o$$C $$=4.58$$ Torr.
    Solution

  • Question 2
    1 / -0

    Read the Paragraph carefully and answer the following questions:

     100 g of an ideal $$\left( {mol.wt. = 40} \right)$$ gas  is present in a cylinder at $${27^0}c\;and\,2atm$$  pressure. During transportation, cylinder fell and a dent was developed in the cylinder. The valve attached to cylinder cannot keep the pressure greater than $$2atm$$ and therefore  $$'10g'$$ of gas leaked-out through cylinder.

    The volume of the cylinder before a dent was:

    Solution
    Initial volume can be calculated:
    $$PV=nRT$$
    $$V_1=(\dfrac{100}{40})(\dfrac{0.0821 \times 300}{2}) = 30.79 dm^3$$
  • Question 3
    1 / -0
    The vapour pressure of two pure liquids $$(A)$$ and $$(B)$$ are $$100$$ and $$80\ torr$$ respectively. The total vapour pressure of solution obtained by mixing $$2$$ moles of $$(A)$$ and $$3$$ moles of $$(B)$$ would be :-
    Solution
    Total vapour pressure $$P={ P }_{ A }+{ P }_{ B }$$
    $${ P }_{ A }=100\times \dfrac { 2 }{ 2+3 } =100\times \dfrac { 2 }{ 5 } =40$$ torr
    $${ P }_{ B }=80\times \dfrac { 3 }{ 2+3 } =80\times \dfrac { 3 }{ 5 } =48$$ torr
    $${ P }_{ Total }={ P }_{ A }+{ P }_{ B }=40+48=88$$ torr.
  • Question 4
    1 / -0
    The density of a gas is equal to: 
    ($$P =$$ pressure, $$V=$$ volume, $$T=$$ temperature, $$R=$$ gas constant, $$n=$$ number of moles and $$M=$$ molecular weight).
    Solution
    According to ideal gas equation for monoatomic gas,
    $$PV=RT$$
    Volume $$=\dfrac { Mass/Molecular\quad weight }{ Density(D) } $$
    $$\dfrac { P{ M }_{ w } }{ D } =RT$$
    $$D=\dfrac { P{ M }_{ w } }{ RT } $$
  • Question 5
    1 / -0
    A closed bulb capacity 200ml containing $${ CH }_{ 4 }$$, $${ H }_{ 2 }$$ and He at 300K. The ratio of partial pressure of $${ CH }_{ 4 }$$, $${ H }_{ 2 }$$ and He, respectively is 2:3:5. Calculate the ratio of their weights present in the container.
    Solution
    Partial pressure $$=$$ mole fraction $$\times $$ total pressure
    $$\therefore $$ Mass are also in $$2:3:5$$

    $$\therefore $$ Ratio of mass $$=2\times 16:3\times 2:5\times 4$$
                               $$=16:3:10$$
  • Question 6
    1 / -0
    Ideal gas equation is also called equation of states because:
    Solution
    Assuming an equilibrium state, the three properties needed to completely define the state of a system are pressure ($$P$$), volume ($$V$$), and temperature ($$T$$). Hence, the definition: An Equation of State (EOS) is a semi-empirical functional relationship between pressure, volume and temperature of a pure substance. Ideal gas equation is also called equation of states because it is relation between four variables and describes the state of any gas. Hence option $$B$$ is correct answer.
  • Question 7
    1 / -0
    What would be the vapour pressure of 0.5 molal solution of non volatile solute in benzene at $$30^oC$$ ? The vapour pressure of pure benzene at $$30^oC$$ is 119.6 torr.
    Solution
    $$\dfrac{\triangle p}{p^0}=x_2$$
    $$\dfrac{\triangle p}{p^0}=\dfrac{n_2}{n_1}$$
           $$=\dfrac{m_2\times M_1}{M_2\times m_1}$$
           $$=\dfrac{m\times m_1}{1000}$$  
    $$\dfrac{\triangle p}{p^0}=\dfrac{0.5\times 18}{1000}$$
          $$=0.009$$
    $$\dfrac{p^0-p}{p^0}=0.009$$
    $$[m=molarity=\dfrac{m_2}{M_2}\times \dfrac{1000}{m_1}$$
    $$\dfrac{119.6-p}{119.6}=009$$
    $$19.6-p=1.0764$$
    $$\boxed{p=118.52}torr$$

  • Question 8
    1 / -0
    An evacuated glass vessel weights 50.0 g when empty.  148.0 gm when filled with a liquid of density 0.98 g/mL and 50.5 g when filled with an ideal gas at 760 mm Hg at 300 K. Determine the molecular weight of the gas.
    Solution
    mass of containers $$=50g$$
    $$\therefore$$ mass of liquid $$=(148-50)$$
                                $$=98g$$
    $$density=0.98g/mL$$
    $$V=\dfrac{m}{d}$$
    $$=\dfrac{98}{0.98}\times 100$$
    $$=100mL$$
    $$=0.1mL$$
    mass of gas $$=(50.5-50)g$$
                          $$=0.5g$$
    $$\Rightarrow P=760mm$$ of $$Hg=1atm$$
    $$T=300K$$
    $$\therefore PV=nRT$$
    $$1\times 0.1=n\times \dfrac{1}{12}\times 300$$
    $$n\times 25=0.1$$
    $$n=\dfrac{0.1}{250}$$
    $$n=0.004$$
    $$\therefore $$ mass of $$0.004mole=0.5g$$
    $$\therefore $$ mass of $$0.004mole=\dfrac{0.5\times 1000}{4}$$
                                          $$=125g$$
  • Question 9
    1 / -0
    The vapour pressure of pure water is 760 mm at $$25^{ 0 }C$$.The vapour pressure of solution containing 1(m) solution of glucose will be:
    Solution
    Vapor pressure  
    $$\dfrac{P^{o}- P}{P^{o}}= \dfrac{W_{2}}{M_{2}} \times \dfrac{M_{1}}{W_{1}}$$

    $$P^{o}= 760\ mm$$

    $$M_{1} = 18$$

    Molality $$(m)= 1m= \dfrac{mole\ of\ solute}{(weight)\ kg\ of\ solvent }= \dfrac{W_{2}/M_{2}}{W_{i} m \ gm}$$

    $$\dfrac{760-P}{760} = 1 \times 10^{-3} \times 18$$

    $$P= 746.5\ mm$$

    Hence, the correct option is $$B$$
  • Question 10
    1 / -0
    A mixture of $$He$$ and $$SO_2$$ at one bar pressure contains $$20\%$$ by weight of $$He$$. Partial pressure of $$He$$ be:
    Solution

    Mixture contains 20g $$He$$ and 80g $$S{O}_{4}$$

    No of moles of $$He$$ = 20/4 = 5 mol 

    No of moles of $$S{O}_{4}$$ = 80/64 = 1.25 mol

    Mole Fraction of $$He$$ = 5/6.25 = 0.8

    And Partial Pressure of $$He$$= 0.8 x 1 bar

                                                  = 0.8 bar

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