VMMC VMMC Medical Solved Paper-2010

  • question_answer
    A silicon specimen is made into a p-type semiconductor by doping on an average one indium atom per \[5\times {{10}^{7}}\] silicon atoms. If the number density of atoms in the silicon specimen is \[5\times {{10}^{28}}\] atom/\[{{m}^{3}}\], then the number of acceptor atoms in silicon per cubic centimeter will be

    A)  \[2.5\times {{10}^{30}}\,atom/c{{m}^{3}}\]

    B)  \[2.5\times {{10}^{35}}\,atom/c{{m}^{3}}\]

    C)  \[1.0\times {{10}^{13}}\,atom/c{{m}^{3}}\]

    D)  \[1.0\times {{10}^{15}}\,atom/c{{m}^{3}}\]

    Correct Answer: D

    Solution :

    Number density of atoms in silicon specimen \[=5\times {{10}^{28}}\text{ }atom/{{m}^{3}}\] \[=5\times {{10}^{22}}\text{ atom/c}{{\text{m}}^{\text{3}}}\] Since, 1 atom of indium is doped in \[5\times {{10}^{7}}\]silicon atoms, so total number of indium atoms doped per \[c{{m}^{3}}\] of silicon will be \[n=\frac{5\times {{10}^{22}}}{5\times {{10}^{7}}}\]                 \[={{10}^{15}}\,\text{atom/c}{{\text{m}}^{\text{3}}}\]


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