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Part A Calculate the enthalpy change, delta H,for the expansion of methane CH4(g)->C(g)+4H(g) Part B Calculate the enthalpy change, delta H for the reverse of the formation of methane

Chemistry Jan 14, 2021

Part A Calculate the enthalpy change, delta H,for the expansion of methane

CH4(g)->C(g)+4H(g)

Part B

Calculate the enthalpy change, delta H for the reverse of the formation of methane.

CH4(g)->C(s) + 2H2(g)

Part C

Suppose that 0.570 mol of methane CH4(g) is reacted with 0.720 mol of fluorine ,F2(g),forming CF4(g) and HF (g) as sole products. Assuming that the reaction occurs at constant pressure,how much heat is released?

ae aned stochiomety : Enthalpy of Reaction State and Stoichiometry Use the da?a below to answer the questions. Substance Ar C/mol) C(g) CE(G)679.9 CH (G)748 H(g) HF(g)268.61 7184 217.94 Keep in mind that the enthalpy of formation of an element in its standard state is zero.

Expert Solution

Part A)

CH4(g)  \rightarrow C(g) + 4H(g)

\DeltaHorxn = \DeltaHoproducts - \DeltaHoreactants

        = [\DeltaH(Cg) + 4 x \DeltaH(Hg)] – [\DeltaH(CH4g)] = [1 x 718.4 + 4 x 217.94] –[-74.8] = 1664.96 kJ/mol

Part B)

\DeltaHrxn = 2 x \DeltaHo(H2(g)) + \DeltaHo(C(S)) - \DeltaHo(CH4(g) = 2 x 0 + 0 – [-74.8] = 74.8 kJ/mol

Part C)

CH4 + 4F2     CF4 + 4HF
Here, CH4 is in excess and F2 is limiting reagent

From the balanced reaction

Moles of CH4 reacted = 0.18

Moles of HF = 4 x moles of CH4 reacted = 4 x 0.18 = 0.72

\DeltaHrxn = \DeltaHo(CF4) + 4 x \DeltaHo(HF) – \DeltaHo(CH4) - 4 x \DeltaHo (F2) = -679.9 - 4 x 268.61 + 74.8 -0

\DeltaHrxn = -1679.54 kJ

This is for 0.18 mole of CH4 reacted

Therefore,
\DeltaHrxn = -1679.54 x 0.18 = -302.31 kJ

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