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Thermodynamics question

2020 · 9 Jan · Shift 1 · Q2
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Thermodynamics question

2020 · 9 Jan · Shift 1 · Q2

JEE MainChemistryThermodynamicsMCQ+4 / −1
If enthalpy of atomisation for Br2Br_2Br2​(1) is x kJ/mol and bond enthalpy for Br2Br_2Br2​ is y kJ/mol, the relation between them :
  1. A
    does not exist
  2. B
    is x < y
  3. C
    is x > y
  4. D
    is x = y
View written solutionFree

Correct answer: C

  1. Meaning of bond enthalpy of Br2Br_2Br2​

Bond enthalpy of Br2Br_2Br2​ is the enthalpy required to break Br2(g)→2Br(g)Br_2(g) \rightarrow 2Br(g)Br2​(g)→2Br(g) If this is y kJ mol−1y\,\text{kJ mol}^{-1}ykJ mol−1, then ΔH=y\Delta H = yΔH=y

  1. Meaning of enthalpy of atomisation of Br2(l)Br_2(l)Br2​(l)

Enthalpy of atomisation means converting 1 mole of substance in its standard state into gaseous atoms.

For bromine, standard state is liquid, so Br2(l)→2Br(g)Br_2(l) \rightarrow 2Br(g)Br2​(l)→2Br(g) Let this be x kJ mol−1x\,\text{kJ mol}^{-1}xkJ mol−1.

  1. Relating the two processes

To convert Br2(l)Br_2(l)Br2​(l) into 2Br(g)2Br(g)2Br(g), we can imagine two steps:

  • First vaporise bromine: Br2(l)→Br2(g)(ΔHvap>0)Br_2(l) \rightarrow Br_2(g) \quad (\Delta H_{vap} > 0)Br2​(l)→Br2​(g)(ΔHvap​>0)
  • Then break the bond: Br2(g)→2Br(g)(ΔH=y)Br_2(g) \rightarrow 2Br(g) \quad (\Delta H = y)Br2​(g)→2Br(g)(ΔH=y)

Therefore, x=ΔHvap+yx = \Delta H_{vap} + yx=ΔHvap​+y

Since ΔHvap>0\Delta H_{vap} > 0ΔHvap​>0 we get x>yx > yx>y

  1. Checking options
  • A: does not exist — false
  • B: x<yx<yx<y — false
  • C: x>yx>yx>y — true
  • D: x=yx=yx=y — false

Hence, the correct option is C.

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