NEET Sample Paper NEET Sample Test Paper-86

  • question_answer
    Specific volume of cylindrical virus particle is \[6.02\times {{10}^{-2}}cc/gm.\] whose radius and length \[7\,\,\overset{{}^\circ }{\mathop{A}}\,\] & \[10\,\,\overset{{}^\circ }{\mathop{A}}\,\] respectively If \[{{N}_{A}}=6.02\times {{10}^{23}}mo{{l}^{-1}},\] find molecular weight of virus

    A) \[3.08\times {{10}^{3}}\,kg\text{/}mol\]

    B) \[3.08\times {{10}^{4}}\,kg\text{/}mol\]

    C) \[1.54\times {{10}^{4}}\,kg\text{/}mol\]

    D) \[1.54\,kg\text{/}mol\]

    Correct Answer: D

    Solution :

    [d] Specific volume (volume of 1 gm) of cylindrical virus particle \[=6.02\times {{10}^{-2}}cc/gm\] Radius of virus \[(r)=7\,\,\overset{{}^\circ }{\mathop{A}}\,=7\times {{10}^{-8}}cm\] Length of virus \[=10\times {{10}^{-8}}cm\] Volume of virus \[\pi {{r}^{2}}1=\frac{22}{7}\times {{(7\times {{10}^{-8}})}^{2}}\times 10\times {{10}^{-8}}\]         \[=154\times {{10}^{-23}}cc\] Wt. of one virus particle \[=\frac{\text{volume}}{\text{specific}\,\,\text{volume}}\] \[\therefore \]    Mol. wt. of virus = Wt. of \[{{N}_{A}}\] particle \[=\frac{154\times {{10}^{-23}}}{6.02\times {{10}^{-2}}}\times 6.02\times {{10}^{23}}\] \[=15400\,g/mol=15.4kg/mole\]


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