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Equilibrium Test 5

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Equilibrium Test 5
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  • Question 1
    1 / -0

    Direction (Q. Nos. 1-13) This section contains 13 multiple choice questions. Each question has four choices (a), (b), (c) and (d), out of which ONLY ONE option is correct.

    Q. Given the reactions, If one mole each of A and B are take in 5 L flask at 300 K, 0.7 mole of C are formed. Molar concentration of each species at equilibrium, when one mole of each are taken initially is

  • Question 2
    1 / -0

    On taking 60.0 g CH3COOH and 46.0 g CH3CH2OH in a 5 L flask in the presence of H30+ (catalyst), at 298 K 44.0 g of CH3COOC2H5 is formed at equilibrium.

    If amount of CH3COOH is doubled without affecting amount of CH3CH2OH, then CH3COOC2H5 formed is 

    Solution

    Molar mass of CH3COOH=60gmol-1
    Molar mass of C2H5OH=46gmol-1
    Molar mass of CH3COOC2H5=88gmol-1
    ∴[CH3COOH)Initial=6060×5=0.2molL-1
     [C2H5OH]Initial=4646×5=0.2molL-1
    [CH3COOC2H5]eqm=4488×15=0.1molL-1
    CH3COOH+C2H5OH⇔CH3COOC2H5+H2O
    Initial
    0.2M          0.2M
    0.2M           0.2M
    At eqm.
    (0.2−0.1)M (0.2−0.1)M 0.1M 0.1M
    (0.2-0.1)M (0.2-0.1)M 0.1M 0.1M
    ∴K=[CH3COOC2H5][H2O]/[CH3COOH][C2H5OH]
    =0.1×0.1/0.1×0.1=1
    In second case,
    [CH3COOH]Initial=0.4M
    [C2H5OH]Initial=0.2M
    If x is the amount of acid and alcohol reacted
    [CH3COOH]eqm.=(0.40-x)M
    [C2H5OH]eqm.=[0.2-x]M
    [CH3COOC2H5]eqm.=[H2O]eqm.=xM
    ∴K=x2/(0.4-x)(0.2-x)=1
    x=860M
    ∴Moles of ethyl acetate produced =860×5=23
    Mass of ethyl acetate produced =23×88=58=58.66g.

  • Question 3
    1 / -0

    For the reversible reaction, 

    In a reaction vessel, [NO]= [O2]= 0.01 mol L-1 and [NO2]= 0.1 mol L-1 then above reaction is 

    Solution

    On substituting the values of conc. of NO, O2 and NO2 in given rate equation, we get a +ve (positive) value indicating that the reaction takes place in forward direction.

  • Question 4
    1 / -0

    The equilibrium constant for the following reaction, is 1.6 x 105 at 1024 K.

    H2(g) + Br2(g) 2HBr(g)
    HBr (g)at 10.0 bar is introduced into a sealed container at 1024 K. Thus, partial pressure of H2(g)and Br2(g), together is

    Solution








    Squaring on both sides 






    => 10 bar approximately

  • Question 5
    1 / -0

    At 273 K and 1 atm, 1 L of N2O4 (g) decomposes to NO2(g)a s given,

    N2O4(g) ⇌2NO2(g)

    At equilibrium, original volume is 25% less than the existing volume. Percentage decomposition of N2O4 (g) is thus, 

    Solution

    Let the initial volume of N2O4 be x and initial volume of NO2 is 0
    If the degree of dissociation is a, then the final volume of N2O4 is x(1−a) and NO2 is 2ax.
    Initial
    It equilibrium
    N2O4            ⟶              2NO2
    x                                       0
    x(1−a)                               2ax
    Total initial volume =x+0=x
    Final volume =x(1−a)+2ax=x+ax=x(1+a)
    It is given that the initial volume is 25% less than the final volume
    x=0.75×(1+a)
    1+a=1.33
    a=0.33
    So %age dissociation = 33.33%

  • Question 6
    1 / -0

    H2S (g) initially at a pressure of 10.0 atm and a temperature of 800 K, dissociates as

    2H2S(g) ⇌ 2H2(g) + S2(g)

    At equilibrium, the partial pressure of S2 vapour is 0.020 atm . Thus, Kp is 

    Solution

    The correct answer is Option A.
        
                     2H2S(g) ⇌ 2H2(g) + S2(g)

    Pressure
    at t=0           Pi                −           −
    at eqm       Pi−P            2P          P

    as P=0.02    thus Pi−P=10−0.02
         Pi=10                     2P=0.04

    Kp = 3.23×10−7 atm.

  • Question 7
    1 / -0

    A sample of N2O4(g)with a pressure of 1.00 atm is placed in a flask. When equilibrium is reached, 20% of N2O4(g)has been converted to NO2(g)

    If the original pressure is made 10% of the earlier pressure, then per cent dissociation will be

    Solution

    Correct answer is A.

  • Question 8
    1 / -0

    Following equilibrium is set up at 1000 K and 1 bar in a 5 L flask,

    At equilibrium, NO2 is 50% o f the total volume. Thus, equilibrium constant Kc is 

    Solution

    The correct answer is Option A.    
                    N2O4  ⇌  2NO2
    Initial            1                 0           
    Equilibrium  1−x             2x

    Total moles = 1 - x + 2x 

    NO2 is 50% of the total volume when equilibrium is set up.
    Thus, the volume fraction (at equilibrium) of NO2 = 50/100 = 0.5 = ½
    So,    2x / (1+x) = ½
         => x = ⅓

    For 1 litre;
    Kc = [NO2] / [N2O4]
        = [4*(1/9)] / [⅔]
        = 0.66; 

    For 5 litres; 
    Kc = 0.66 / 5
    = 0.133
    Thus, option A is correct.
     

  • Question 9
    1 / -0

    Following equilibrium is set up at 298 K in a 1 L flask.

    If one starts with 2 moles of A and 1 mole of B, it is found that moles of B and D are equal.Thus Kc is 

    Solution

    For the equilibrium reaction:
    A+2B ⇌ 2C+D
    volume of flask = 1L
    Initial moles of A = 2 mol
    initial concentration of A=[A]i = 2 M
    initial mole of B = 1 mol 
    [B]i = 1 M
    [A]eq = 2-x, [B]eq = 1-2x, [C]eq = x, [D]eq = 3x
    Given [D]eq = 1 * 1L
    = 1 M
    Thus x = 1M
    [A]eq = 1, [B]eq = -1, [C]eq = 1, [D] = 3
    Kc = {([D]eq)3 * ([C]eq)}/{[A]eq * ([B]eq)2
    = Kc = {(3)3*1}/{1*(-1)2}
    = 27/1
    = 27

  • Question 10
    1 / -0

    At 700 K and 350 bar, a 1 : 3 mixture of N2(g) and H2(g) reacts to form an equilibrium mixture containing X (NH3)= 0.50. Assuming ideal behaviour Kp for the equilibrium reaction, 

    Solution

    The correct answer is option A
    2.03x 10-4
    The given equation is :-
     N2​(g)+3H2​(g) ⇌ 2NH3​(g)
    Initial moles : 1             3         0
    At eqm ;       (1−x)    (3−3x)   (2x)               
    (let)
    Total moles of equation
     =1 − x + 3 − 3x + 2x = (4−2x)
    Now, X(NH3​) = 
    ⇒ 2x = 2 − x
    ⇒ 3x = 2 ⇒ x = 0.66 = 
    32​
    Now, at equation, moles of N2​= 1/3, moles of NH3​ = 4/3
                 moles of H2 ​ =3 − 2 = 1

     

  • Question 11
    1 / -0

    Equilibrium constant for the reaction,

    is 1.8 x 109. Hence, equilibrium constant for

    Solution

    The correct answer is Option A.

    NH4OH + H+ ⇌ NH4+ + H2​O

    Again,
    NH3 + H2O → NH4OH ⇌ NH
    4++ OH-

     = [OH
    -] [H+] (∵H2​O is in excess)
           =Kw
              =1×10-14
    ∴K = K×1×10-14
            =1.8×109×10-14
            =1.8×10-5

  • Question 12
    1 / -0

    A gaseous phase reaction taking place in 1L flask at 400 K is given, 

    Starting with 1 mole N2 and 3 moles H2, equilibrium mixture required 250 mL of 1M H2SO4 . Thus, Kc is 

  • Question 13
    1 / -0

    For the following equilibrium starting with 2 moles SO2 and 1 mole O2 in 1 L flask,

    Equilibrium mixture required 0.4 mole in acidic medium. Hence, Kc is 

    Solution

    0.4m of KMnO4 = 1 mole of SO2
    ​= 1 mole of SO
    2SO2 + O2 ⇌ 2SO3
    2      1         0
    1      0.5       1
    K = [SO3]2/[SO2]2 [O2]
    = 12/(12*0.5)
    = 2

  • Question 14
    1 / -0

    Direction (Q. Nos. 14 and 15) This sectionis based on statement I and Statement II. Select the correct answer from the code given below.

    Q. Statement I 

    If Kc = 4 for the following equilibrium,

    Then mixture of 1 mole N2, 3 moles H2 and 2 moles NH3 in 1L flask is in equilibrium.

    Statement II

    Reaction quotient of the given quantities is less than the equilibrium constant.

  • Question 15
    1 / -0

    Statement I

    1 mole A(g) and 1 mole B(g)give 0.5 mole of C(g)and 0.5 mole D(g) at equilibrium.

    On taking 2 moles each of A(g)and B(g), percentage dissociation A(g)and B(g) is also doubled.

    Statement II

    Equilibrium constant, Kc = 1

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