NEET Sample Paper NEET Sample Test Paper-78

  • question_answer
    A drop of a solution \[\left( volume =0.05 mL \right)\] contains\[6.0\times 1{{0}^{-}}^{7}\,mol of\,\,{{H}^{+}}\]. If the rate of disappearence from the drop? \[6.0 \times  1{{0}^{5}}mol {{L}^{-}}^{1}\,s\], how long will it take for \[{{H}^{+}}\] to disappear from the drop?

    A)  \[8.0\,\times {{10}^{8}}s\]                  

    B)  \[2.0\,\,\times \,\,1{{0}^{-}}^{8}s\]

    C)  \[6.0\,\,\times \,\,1{{0}^{-}}^{6}s\]                

    D)  \[2.0\,\,\times \,\,1{{0}^{-}}^{2}s\]

    Correct Answer: B

    Solution :

    \[[{{H}^{+}}]\,\,=\,\,\frac{6\times {{10}^{-\,7}}mol}{5\times {{10}^{-\,5}}\,L}\,\,=\,\,1.2\times {{10}^{-\,2}}\,M\] \[rate=\frac{dx}{dt}\,\,or\,\,dt=\frac{dx}{rate}=\frac{1.2\times {{10}^{-\,2}}M}{6\times {{10}^{5}}M{{s}^{-\,1}}}\] \[dt=\frac{dx}{rate}=\frac{(1.2\times {{10}^{-\,2}})}{6\times {{10}^{5}}M{{s}^{-1}}}\] \[dt\,\,=\,\,2\times 1{{0}^{-\,8}}\,s\]


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