EAMCET Medical EAMCET Medical Solved Paper-1997

  • question_answer
    A copper solid cube of 60 mm side is subjected to a pressure of \[2.5\times {{10}^{7}}Pa.\] If the bulk modulus of copper is \[1.25\times {{10}^{7}}N/{{m}^{2}},\] the change in the volume of cube is:

    A) \[-\text{ }43.2\text{ }{{m}^{3}}\]                             

    B)  \[-\text{ }43.2\text{ }m{{m}^{3}}\]

    C) \[-\text{ }43.2\text{ }c{{m}^{3}}\]                           

    D)  \[-\text{ }432\text{ }m{{m}^{3}}\]

    Correct Answer: B

    Solution :

                     Bulk modulus \[K=\frac{PV}{\Delta V}\] \[\left( \begin{align}   & \text{Given:} \\  & \text{Side}\,\text{of cube = 60}\,\text{cm} \\  & \text{P = 2}\text{.5}\times \text{1}{{\text{0}}^{7}}Pa \\  & K=1.25\times {{10}^{11}} \\ \end{align} \right)\] \[\Delta V=\frac{PV}{K}\] \[\Rightarrow \]   \[\Delta V=\frac{2.5\times {{10}^{7}}\times 60\times 60\times 60}{1.25\times {{10}^{11}}}\]                 \[=-43.2\,m{{m}^{3}}\]


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