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Molar conductance at infinite dilution for BaCl2, KCl, K2SO4 and Cl- are 280, 150,300 and 76 ohm-1m2mol-1 respectively. Calculate the transport number of Ba+2 in BaSO4 solution at infinite dilution.
    Correct answer is between '0.452,0.462'. Can you explain this answer?
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    he transport number of Ba+2 in BaSO4 solution at infinite dilution 
    is between '0.452,0.462'. 
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    Molar Conductance at Infinite Dilution

    Molar conductance at infinite dilution is a measure of the conductivity of a substance when it is completely separated into its constituent ions in a solution of infinite dilution. It is denoted by the symbol Λ° and is expressed in units of ohm-1m2mol-1.

    The molar conductance at infinite dilution can be calculated using the formula:

    Λ° = κ / c

    Where Λ° is the molar conductance at infinite dilution, κ is the specific conductance of the solution, and c is the concentration of the solution.

    Given Data:
    Molar conductance at infinite dilution for BaCl2 = 280 ohm-1m2mol-1
    Molar conductance at infinite dilution for KCl = 150 ohm-1m2mol-1
    Molar conductance at infinite dilution for K2SO4 = 300 ohm-1m2mol-1
    Molar conductance at infinite dilution for Cl- = 76 ohm-1m2mol-1

    Transport Number of Ba2+ in BaSO4 Solution

    The transport number of an ion in a solution represents the fraction of the total current carried by that ion. It can be calculated using the formula:

    Transport number (tn) = Λ° / Λ°t

    Where Λ° is the molar conductance at infinite dilution of the ion and Λ°t is the molar conductance at infinite dilution of the total electrolyte.

    In the case of BaSO4, it dissociates into Ba2+ and SO4 2- ions. The molar conductance at infinite dilution of BaSO4 can be calculated by subtracting the molar conductance at infinite dilution of K2SO4 (as it contains the SO4 2- ion) from the sum of the molar conductance at infinite dilution of BaCl2 and KCl (as they contain the Ba2+ and Cl- ions respectively).

    Λ°BaSO4 = (Λ°BaCl2 + Λ°KCl) - Λ°K2SO4

    Substituting the given values:

    Λ°BaSO4 = (280 + 150) - 300
    Λ°BaSO4 = 130 ohm-1m2mol-1

    Now, we can calculate the transport number of Ba2+ in BaSO4 solution:

    tn = Λ°Ba2+ / Λ°BaSO4

    Substituting the values:

    tn = 280 / 130
    tn ≈ 2.154

    However, the transport number should be a fractional value between 0 and 1. Therefore, we need to divide the transport number by the sum of the transport numbers of both ions (Ba2+ and SO4 2-) to obtain the desired transport number of Ba2+ in the BaSO4 solution.

    Transport number of Ba2+ = tn / (tn + ts)

    Where tn is the transport number of Ba2+ and ts is the transport number of SO4 2-.

    Substituting the values:

    Transport number of Ba2+ = 2.154 / (2.154 + 1)
    Transport number of Ba2+ ≈
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    Molar conductance at infinite dilution for BaCl2, KCl, K2SO4 and Cl- are 280, 150,300 and 76 ohm-1m2mol-1 respectively. Calculate the transport number of Ba+2 in BaSO4 solution at infinite dilution.Correct answer is between '0.452,0.462'. Can you explain this answer?
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    Molar conductance at infinite dilution for BaCl2, KCl, K2SO4 and Cl- are 280, 150,300 and 76 ohm-1m2mol-1 respectively. Calculate the transport number of Ba+2 in BaSO4 solution at infinite dilution.Correct answer is between '0.452,0.462'. Can you explain this answer? for Chemistry 2024 is part of Chemistry preparation. The Question and answers have been prepared according to the Chemistry exam syllabus. Information about Molar conductance at infinite dilution for BaCl2, KCl, K2SO4 and Cl- are 280, 150,300 and 76 ohm-1m2mol-1 respectively. Calculate the transport number of Ba+2 in BaSO4 solution at infinite dilution.Correct answer is between '0.452,0.462'. Can you explain this answer? covers all topics & solutions for Chemistry 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Molar conductance at infinite dilution for BaCl2, KCl, K2SO4 and Cl- are 280, 150,300 and 76 ohm-1m2mol-1 respectively. Calculate the transport number of Ba+2 in BaSO4 solution at infinite dilution.Correct answer is between '0.452,0.462'. Can you explain this answer?.
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