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A hydrocarbon has an empirical formula of CH2. Its density at r.t.p. is 0.001167 g/cm3. [1] a) Determine the molecular formula of the hydrocarbon. [1] b) Draw the structural formula of the hydrocarbon

Chemistry

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Answer

a

C2H4\text{C}_2\text{H}_4

Step-by-step solution

4 steps

Part a· 4 steps

Determine the molecular formula of the hydrocarbon.

  1. Calculate the empirical formula mass (EFM) of CH2_2.

    The atomic mass of Carbon (C) is 12.0 and Hydrogen (H) is 1.0.

    EFM=(1×12.0)+(2×1.0)=12.0+2.0=14.0 g/mol\text{EFM} = (1 \times 12.0) + (2 \times 1.0) = 12.0 + 2.0 = 14.0 \text{ g/mol}
  2. Calculate the molar mass of the hydrocarbon using its density and molar gas volume at r.t.p.

    First, convert the density from g/cm3\text{g/cm}^3 to g/dm3\text{g/dm}^3.

    1 dm3=1000 cm31 \text{ dm}^3 = 1000 \text{ cm}^3 Density=0.001167 g/cm3×1000 cm3/dm3=1.167 g/dm3\text{Density} = 0.001167 \text{ g/cm}^3 \times 1000 \text{ cm}^3/\text{dm}^3 = 1.167 \text{ g/dm}^3

    Now, calculate the molar mass (M).

    Molar Mass=Density×Molar Gas Volume\text{Molar Mass} = \text{Density} \times \text{Molar Gas Volume} Molar Mass=1.167 g/dm3×24 dm3/mol=28.008 g/mol\text{Molar Mass} = 1.167 \text{ g/dm}^3 \times 24 \text{ dm}^3/\text{mol} = 28.008 \text{ g/mol}
  3. Determine the integer 'n' relating the molecular formula to the empirical formula.

    n=Molar MassEmpirical Formula Massn = \frac{\text{Molar Mass}}{\text{Empirical Formula Mass}} n=28.008 g/mol14.0 g/mol=2.00057≈2n = \frac{28.008 \text{ g/mol}}{14.0 \text{ g/mol}} = 2.00057 \approx 2
  4. Determine the molecular formula.

    Molecular Formula=(Empirical Formula)n\text{Molecular Formula} = (\text{Empirical Formula})_n Molecular Formula=(CH2)2=C2H4\text{Molecular Formula} = (\text{CH}_2)_2 = \text{C}_2\text{H}_4

    The molecular formula of the hydrocarbon is C2H4\boxed{\text{C}_2\text{H}_4}.

Part b

Draw the structural formula of the hydrocarbon.

The hydrocarbon is C2H4\text{C}_2\text{H}_4, which is ethene. It contains a carbon-carbon double bond.

HH∣∣C=C∣∣HH\begin{matrix} \text{H} & & \text{H} \\ | & & | \\ \text{C} & = & \text{C} \\ | & & | \\ \text{H} & & \text{H} \end{matrix}
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