BCECE Engineering BCECE Engineering Solved Paper-2004

  • question_answer
    \[C{{H}_{2}}=C{{H}_{2}}(g)+{{H}_{2}}(g)\to C{{H}_{3}}-C{{H}_{3}}(g)\] The heat of reaction is [bond energy of \[C-C=80\,kcal,\,C=C=145\,kcal,\] \[C-H=98\,kcal,\,H-H=103\,kcal\]

    A) \[~-14\text{ kcal}\]      

    B)        \[~-28\text{ kcal}\]

    C) \[~-\,42\text{ kcal}\]                     

    D) \[~-\,56\text{ kcal}\]

    Correct Answer: B

    Solution :

    Key Idea: \[\Delta H=\sum{\Delta \Eta =}\sum{{{H}_{R}}}-\sum{{{H}_{P}}}\] Given bond energy of C -C = 80 kcal, C =C = 145 kcal C-H= 98 kcal, H-H= 103 kcal                 \[H-\overset{H}{\mathop{\overset{|}{\mathop{C}}\,}}\,=\overset{H}{\mathop{\overset{|}{\mathop{C}}\,}}\,-H+H-H\xrightarrow{{}}H-\underset{H}{\overset{H}{\mathop{\underset{|}{\overset{|}{\mathop{C}}}\,}}}\,-\underset{H}{\overset{H}{\mathop{\underset{|}{\overset{|}{\mathop{C}}}\,}}}\,-H\] \[\Delta H=[(BE\,of\,4C-H\,bond)\]         \[+\,(Be\,of\,C=C)+BE\,of\,H-H]\]                 \[-[BE\,of\,6C-H\,bond\,+\,BE\,of\,C-C]\]  \[=[(98\times 4)+(145)+(103)-[(6\times 98)+80]\] \[=640-668\] \[=-28\,kcal\]


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