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Calculate the enthalpy change for the reaction C2H4 + H2 -> C2H6 using the provided bond energies.

Chemistry

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ii

+76 kJ/mol+76 \text{ kJ/mol}

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Here are the solutions for the remaining parts of the question:

Part ii· 3 steps

A: Use this information to calculate the enthalpy change for the process

The reaction is H2C=CH2+H−H→H3C−CH3\text{H}_2\text{C}=\text{CH}_2 + \text{H}-\text{H} \rightarrow \text{H}_3\text{C}-\text{CH}_3.
The bond energies provided are:
C−C=150 kJ/mol\text{C}-\text{C} = 150 \text{ kJ/mol}
C=C=610 kJ/mol\text{C}=\text{C} = 610 \text{ kJ/mol}
H−H=436 kJ/mol\text{H}-\text{H} = 436 \text{ kJ/mol}
C−H=410 kJ/mol\text{C}-\text{H} = 410 \text{ kJ/mol}

  1. Calculate the energy required to break bonds (reactants).

    Bonds broken:

    • 1×C=C1 \times \text{C}=\text{C} bond in C2H4=1×610 kJ/mol=610 kJ/mol\text{C}_2\text{H}_4 = 1 \times 610 \text{ kJ/mol} = 610 \text{ kJ/mol}
    • 4×C−H4 \times \text{C}-\text{H} bonds in C2H4=4×410 kJ/mol=1640 kJ/mol\text{C}_2\text{H}_4 = 4 \times 410 \text{ kJ/mol} = 1640 \text{ kJ/mol}
    • 1×H−H1 \times \text{H}-\text{H} bond in H2=1×436 kJ/mol=436 kJ/mol\text{H}_2 = 1 \times 436 \text{ kJ/mol} = 436 \text{ kJ/mol} Total energy to break bonds = 610+1640+436=2686 kJ/mol610 + 1640 + 436 = 2686 \text{ kJ/mol}
  2. Calculate the energy released when bonds are formed (products).

    Bonds formed:

    • 1×C−C1 \times \text{C}-\text{C} bond in C2H6=1×150 kJ/mol=150 kJ/mol\text{C}_2\text{H}_6 = 1 \times 150 \text{ kJ/mol} = 150 \text{ kJ/mol}
    • 6×C−H6 \times \text{C}-\text{H} bonds in C2H6=6×410 kJ/mol=2460 kJ/mol\text{C}_2\text{H}_6 = 6 \times 410 \text{ kJ/mol} = 2460 \text{ kJ/mol} Total energy released when bonds form = 150+2460=2610 kJ/mol150 + 2460 = 2610 \text{ kJ/mol}
  3. Calculate the enthalpy change (ΔH\Delta H).

    ΔH=Energy broken−Energy formed\Delta H = \text{Energy broken} - \text{Energy formed} ΔH=2686 kJ/mol−2610 kJ/mol=+76 kJ/mol\Delta H = 2686 \text{ kJ/mol} - 2610 \text{ kJ/mol} = \boxed{+76 \text{ kJ/mol}}

    B: The enthalpy change of this reaction was found by experiment to be −136 kJ/mol-136 \text{ kJ/mol}. Explain why this value is different from that calculated above.
    The calculated enthalpy change uses average bond energies, which are values averaged over many different compounds. The actual bond energies in specific molecules like ethene and ethane can differ from these average values. Additionally, bond energies are typically defined for substances in the gaseous state, and the experimental conditions might not perfectly match this.

Part d

Complete the table below by filling in either the crystal type or example.

Crystal typeExample
Body-centred cubicIron (Fe)
Hexagonal close packedMagnesium (Mg)
Giant covalent structureDiamond

Part e(ii)

Consider the reaction 2NO2(g)⇌N2O4(g)2\text{NO}_2(\text{g}) \rightleftharpoons \text{N}_2\text{O}_4(\text{g}) ΔH∘=+58.1 kJ/mol\Delta H^\circ = +58.1 \text{ kJ/mol}

i) State Le Chatelier's Principle.

Le Chatelier's Principle states that if a change of condition (such as temperature, pressure, or concentration) is applied to a system in equilibrium, the system will shift in a direction that counteracts or relieves the stress, re-establishing a new equilibrium.

How does an increase in temperature affect:

A. The equilibrium constant?
The reaction is endothermic (ΔH∘=+58.1 kJ/mol\Delta H^\circ = +58.1 \text{ kJ/mol}). An increase in temperature favors the endothermic direction (forward reaction) to absorb the added heat. This leads to a higher concentration of products and a lower concentration of reactants at equilibrium. Therefore, the equilibrium constant will increase.

B. The equilibrium position?
An increase in temperature will shift the equilibrium position to the right, favoring the formation of N2O4\text{N}_2\text{O}_4.

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