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At identical temp and pressure the rate of diffusion of hydrogen gas is 5.19 times that of hydrocarbon having molecular formula CnH2n-2. What is value of ‘n’ ?
    Correct answer is '4'. Can you explain this answer?
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    In order to find the value of n, we can use Graham's law of diffusion, which states that the rate of diffusion of a gas is inversely proportional to the square root of its molar mass.

    Let's assume the molar mass of the hydrocarbon is M and the molar mass of hydrogen gas is 2.02 g/mol (approximately).

    According to Graham's law, the rate of diffusion of hydrogen gas (RH2) is 5.19 times that of the hydrocarbon (RHc).

    Therefore, we can write the equation:

    RH2 = 5.19 * RHc

    The rate of diffusion is inversely proportional to the square root of the molar mass, so we can also write the equation:

    √2.02 = 5.19 * √M

    Simplifying the equation:

    √M = √2.02 / 5.19

    Squaring both sides of the equation:

    M = (2.02 / 5.19)^2

    Calculating the value:

    M = 0.7796 g/mol

    Now, let's substitute the value of M into the molecular formula of the hydrocarbon:

    CnH2n-2

    The molar mass of the hydrocarbon is:

    M = n * 12.01 + (2n - 2) * 1.01

    Substituting the value of M:

    0.7796 = n * 12.01 + (2n - 2) * 1.01

    Simplifying the equation:

    0.7796 = 12.01n + 2.02n - 2.02

    14.03n = 2.7996

    Dividing both sides of the equation by 14.03:

    n = 0.1996

    Therefore, the value of n is approximately 0.1996.
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    At identical temp and pressure the rate of diffusion of hydrogen gas is 5.19 times that of hydrocarbon having molecular formula CnH2n-2. What is value of ‘n’ ?Correct answer is '4'. Can you explain this answer?
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