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A mixture of NaCl and KCl weighed 5.4892 g . The sample was dissolved in H2O and reacted with excess AgNO3 to form AgCl. This AgCl weighed 12.7052 g. Wht was the % NaCl in the original sample?

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  • mass of NaCl and KCl : 5,4892 gram
    mass of AgCl : 12,7052 gram
    Concentration of NaCl in the sample : ... %

    Answered

    step 1
    Make a reaction first. There are 2 type of the reaction.

    1. A mixture of NaCl and KCl with H2O. H2O will decompose of the mixture to be NaCl + KCl

    Reaction
    NACl. KCl → NaCl + KCl

    2. NaCl and KCl added AgNO3 leads to precipitate to the formation of AgCl

    Reaction
    NaCl + AgNO3 → AgCl + NaNO3

    KCl + AgNO3 → AgCl + NaNO3

    Step 2
    Determine mole of AgCl

    mole : mass / Mr

    mole of AgCl : 12,7052 g / 143,5 g/mole
    AgCl : 0,0885 moles

    We has found out mole of AgCl. So, we can determine mole of Cl- in AgCl

    Ag+ + Cl- → AgCl

    mole of Cl- : (c. Cl-/c. AgCl) x moles of AgCl
    Cl- : (1/1) x 0,0885 moles
    : 0,0885 moles

    step 3
    Make a equation. There are 2 equation in the question. We know that NaCl and KCl dissociate completely in aqueous solution, so we can write the equation :
    a : NaCl
    b : KCl

    The first equation
    a + b : 0,0885

    The second equation
    If we want to make the second equation. We know the mixture contains NaCl and KCl. We have to convert moles of NaCl and KCl to gram

    NaCl : a mole
    Mr NaCl : 58,5 g / mole

    KCl : b mole
    Mr KCl : 74,5 g/mole

    g NaCl : a mole x 58,5 g/mole
    : 58,5a gram

    g KCl : b mole x 74,5 g/mole
    : 74,5b gram

    So, the second equation is

    58,5a + 74,5b : 5,4892

    step 4
    Determine value of a and b. By using the substitution method.

    a + b : 0,0885
    a : 0,0885 - b

    58,5a + 74,5b : 5,4892
    58,5(0,0885 - b) + 74,5b : 5,4892
    5,1772 - 58,5b + 74,5b : 5,4892
    16b : 5,4892 - 5,1772
    b : 0,312 / 16
    b : 0,0195

    58,5a + 74,5b : 5,4892
    58,5a + 74,5(0,0195) : 5,4892
    58,5a + 1,4528 : 5,4892
    a : 4,0364 / 58,5
    a : 0,0690

    step 5
    Determine mass of NaCl. Substitution of value a so we can find out mass of NaCl

    g NaCl : a mole x 58,5 g/mole
    g NaCl : 0,0690 mole x 58,5 mole
    : 4,0365 gram

    step 6
    Determine concentration of NaCl in the mixture.

    % NaCl : (mass of NaCl / mass sample) x 100%
    % NaCl : (4,0365 g / 5,4892 g) x 100%
    : 73,53% (b/b)

    So, the concentration of NaCl in the mixture is 73,53% (b/b)

    Source :
    socratic.org

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