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State Avogadro's law - Leaving Cert Chemistry - Question e - 2004

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State Avogadro's law. (i) What is an ideal gas? (ii) State one reason why ammonia gas deviates from ideal gas behaviour. (iii) A small quantity of the volatile or... show full transcript

Worked Solution & Example Answer:State Avogadro's law - Leaving Cert Chemistry - Question e - 2004

Step 1

State Avogadro's law.

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Answer

Avogadro's law states that equal volumes of gases, at the same temperature and pressure, contain an equal number of molecules (or particles). This means that 1 mole of any gas occupies the same volume as 1 mole of any other gas under identical conditions.

Step 2

What is an ideal gas?

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An ideal gas is a theoretical gas that perfectly follows the gas laws, specifically Boyle's law and the kinetic theory of gases, represented by the equation PV = nRT. In an ideal gas, it is assumed that there are no intermolecular forces and that the volume of the gas molecules themselves is negligible.

Step 3

State one reason why ammonia gas deviates from ideal gas behaviour.

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Ammonia gas deviates from ideal gas behaviour due to the presence of polar intermolecular forces, which arise from the significant attraction between ammonia molecules. This results in a volume that is not negligible and collisions that are not perfectly elastic.

Step 4

A small quantity of the volatile organic solvent propanone (C3H6O) evaporates at room temperature and pressure.

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To calculate the volume of propanone vapour formed:

  1. Find the number of moles (n):

    • The molar mass of propanone (C3H6O) = 58 g/mol.
    • Given mass = 0.29 g.
    • Number of moles:

    n=0.29 g58 g/mol=0.005 moln = \frac{0.29 \text{ g}}{58 \text{ g/mol}} = 0.005 \text{ mol}

  2. Use the ideal gas equation:

    • Applying the ideal gas equation:

    PV=nRTPV = nRT

    • Where:
    • P = 101 kPa = 101,000 Pa,
    • R = 8.31 J/(mol·K),
    • T = 20 °C = 293 K.
  3. Calculate the volume (V):

    • Rearranging the equation, we have:

    V=nRTP=0.005 mol×8.31 J/(mol\cdotpK)×293extK101,000 PaV = \frac{nRT}{P} = \frac{0.005 \text{ mol} \times 8.31 \text{ J/(mol·K)} \times 293 ext{ K}}{101,000 \text{ Pa}}

    • Performing the calculation:

    V=0.00012 m3=0.12 litresV = 0.00012 \text{ m}^3 = 0.12 \text{ litres}

    Therefore, the volume of propanone vapour formed is 0.12 litres.

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