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States of Matter Test - 45

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States of Matter Test - 45
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  • Question 1
    1 / -0
    A relation between vapour pressure and the temperature is known as
    Solution
    Option D is correct. A relation between vapour pressure and the temperature is known as the Clausius-Clapeyron equation.

  • Question 2
    1 / -0
    A container contains $$O_{2}$$ and $$N_{2}$$ in equal molar concentration at same temperature, what is the $$CORRECT$$ statement about the average molar kinetic energy of the two gasses?
    Solution
    Molar kinetic energy$$=KE= \dfrac 32 RT$$

    It is dependent on temperature.

    Average kinetic is directly proportional to temperature.

    Hence average KE is same as temperature is same.

    So the correct answer is(B) $$KE_{N_2}=KE_{O_2}$$
  • Question 3
    1 / -0
    Lowering in vapour pressure is highest for:
    Solution
    Lowering in vapour pressure is directly proportional
    to molality which in turn is directly proportional
    to n factor (no. of ions it gives)
    The concentration of urea, i.e, $$0.2 \ M$$ is much
    more than glucose, $$MgSO_{4}$$ & $$BaCl_{2}$$
    Therefore urea will have greater molality &
    therefore it will have highest vapour pressure.
    Ans is A) $$0.2 M$$ urea
  • Question 4
    1 / -0
    A mixture contains 16 g of oxygen ,28g of nitrogen and 8g of methane.Total pressure of the mixture is 740mm. What is the partial pressure of nitrogen in mm?
    Solution

    As no of moles of $$O_2=16/32=0.5$$ moles

    no of moles of $$N_2=28/28=1$$ moles

    no of moles of $$CH_4=8/16=0.5$$ moles

    Total pressure=740mm

    Partial pressure=total pressure$$\times$$ mole fraction of $$N_2$$

    Mole fraction of $$N_2$$ = No of moles of $$N_2$$ /total no of moles

    $$=1/0.5+0.5+1=1/2$$

    then partial pressure $$=1/2\times740$$

                                        $$=370\ mm$$

  • Question 5
    1 / -0
    if the mass ratio of hydrogen gas is to oxygen gas in a mixture is 1:2 then the ratio of their number of molecules is:
    Solution
    No of molecules = $$\dfrac{Weight}{Gram\space Molecular\space Weight} \times {N}_{A}$$
    Molecular wt of hydrogen $${H}_{2}$$ = 2
    Molecular wt of oxygen $${O}_{2}$$ = 32
    So Ratio of number of molecules = $$\dfrac{1}{2} : \dfrac{2}{32}$$ = $$8 : 1$$

    Option $$C$$ is correct.
  • Question 6
    1 / -0
    A container of volume $$40$$ liters consist of some gas at a pressure of 2 atm and temperature of $$300 K$$. It is heated to $$400 K$$ such that half of the gas escape and volume changes to 60 liters. The new pressure of the gas at the final condition will be:
    Solution

  • Question 7
    1 / -0
    In an ideal solution of non-volatile solute B in solvent A in 2: 5 molar ratio has vapour pressure 250 mm. If another solution in ratio 3: 4 prepared then vapour pressure above this solution is:
    Solution
    Given molar ratio$$=2:5$$ v.p $$=250\ mm\left(\text{one solute}\right)$$

    Moral ratio $$=3:4\quad v.p=? \quad\left(\text{another solute}\right)$$

    Mole fraction  of solven $$=\dfrac{5}{2+5}=\dfrac{5}{4}=0.71\quad \left({1}^{st}{\text{solute}}\right)$$

    According to Raoult's law;

    $$p$$ (solution)$$\times$$ mole fraction of solven$$\Rightarrow250=p\left(\text{pure solvent}\right)0.71$$

    $$p\left(\text{pure solvent}\right)= \dfrac{250}{0.71}=352.11\ mm$$

    mole fraction of solvent $$=\dfrac{4}{3+4}=\dfrac{4}{7}=0.57$$

    $$p\left(\text{solution}\right)=352.11\times 0.57=200.7\approx 200\ mm$$

    Hence, the correct option is $$A$$
  • Question 8
    1 / -0
    A sample of 16g charcoal was brought into contact with $$  C{  H}_{  4}$$ gas contained in a vessel of 1 litre at $$ 2{ 7 }^{0  }C  $$ . The pressure of gas was found to fall from 760 to 608 torr. The density of charcoal sample is 1.6g/ $$ c{  m}^{ 3 }  $$. What is the volume of the $$  C{  H}_{  4}$$ gas adsorbed per gram of the adsorbent at 608 torr and $$ 2{ 7 }^{0  }C  $$ ?
    Solution
    Final volume of gas, at $$608$$ torr pressure 
    $$V_{2} = \dfrac{P_1V_1}{P_2} $$ 

    $$ = \dfrac{760 \times 1}{608} $$ 

    $$ \Rightarrow $$   $$1.25$$    or   $$V_2 = 1250\,mL $$ 

    Volume occupied by gas = Volume of vessel - Volume occupied by charcoal

    $$ = 1000 - \dfrac{16}{1.6} = 990 \,mL $$ 

    Difference of volume is due to adsorption of gas by charcoal.
    $$ \therefore $$ Volume of gas adsorbed by charcoal 
    $$ = 1250 - 990 $$ 
    $$ \Rightarrow 260\,mL$$ 
    Volume of the gas adsorbed per gram of charcoal 
    $$ = \dfrac{260}{16} = 16.25\,mL / g $$ at $$608$$ torr and $$27^{\circ}C $$.
  • Question 9
    1 / -0
     Equal weight of $${CH}_{4}$$ and $${H}_{2}$$ are mixed in a container at $$25^o C$$, the fraction of total pressure exerted by hydrogen is :
    Solution

    Let the weight of methane and hydrogen added be x grams.

    Then, moles of methane$$ = \dfrac{x}{{16}}$$

    And, moles of hydrogen$$ = \dfrac{x}{2}$$

    Now  , we know that $$PV = nRT$$.(where P is pressure, n is the number of moles, V is the volume, T is the temperature, and R is the gas constant.)

     In this case, V, R and T are constant. Hence,$$P\propto n$$$$ \Rightarrow {P_{Total}}= \dfrac{x}{{16}} + \dfrac{x}{2} = \dfrac{9}{{16}}x$$   $$ \to (1)$$

    Also, $${P_{Hydrogen}}\propto \dfrac{x}{2}$$    $$ \to (2)$$

    Now, dividing equation (2) by (1), we get fraction of total pressure exerted by hydrogen$$ = \dfrac{{\dfrac{x}{2}}}{{\dfrac{{9x}}{{16}}}} = \dfrac{8}{9}$$, which is the required answer.

  • Question 10
    1 / -0
    The total kinetic energy (in joules) of the molecules in $$8 \ g$$ of methane at $$27^oC$$ is:
    Solution
    $$KE=\cfrac{3}{2} nRT$$
    8gm of $$CH_{4}=\cfrac{8}{16}=0.5 \,\,mol$$
    $$\therefore$$ KE of 8gm of $$CH_{4}$$ at $$27^{\circ}C=\cfrac{3}{2}\times 0.5\times 8.314 \times 300=1870.65 \,\,J$$
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