VIT Engineering VIT Engineering Solved Paper-2015

  • question_answer
    A magnetic needle lying parallel to the       magnetic field requires W units of work to      turn it through an angle 45°. The torque       required to maintain the needle in this       position will be   

    A) \[\sqrt{2}W\]                    

    B) \[\frac{1}{\sqrt{3}W}\]                   

    C) \[\left( \sqrt{2}-1 \right)W\]                      

    D)  \[\frac{W}{\left( \sqrt{2}-1 \right)}\]      

    Correct Answer: D

    Solution :

        Work done by a magnet to turn from angle \[=\frac{1}{2}\frac{RT}{F}\] to \[\begin{align}   & N{{H}_{4}}Cl\xrightarrow{\Delta }N{{H}_{3}}+HCl \\  & ABC \\ \end{align}\]is \[\begin{align}   & N{{H}_{3}}+HCl\to N{{H}_{4}}Cl \\  & \text{Bwhite fumes} \\ \end{align}\]      \[\begin{align}   & N{{H}_{3}}+2{{K}_{2}}\left[ Hg{{I}_{4}} \right]+3KOH\to  \\  & B\text{Nessler }\!\!'\!\!\text{ sreagent} \\ \end{align}\]      \[\begin{align}   & {{H}_{2}}NHgO.HgI+7KI+{{H}_{2}}O \\  & \text{brown ppt}\text{.} \\  & \text{iodineofMillion }\!\!'\!\!\text{ sbase} \\ \end{align}\] Also torque acting on the magnet is given by                  \[\begin{align}   & HCl+MN{{O}_{3}}\to MCl+HN{{O}_{3}} \\  & \text{Cwhite ppt}\text{.} \\ \end{align}\]  \[\left( M=A{{g}^{+}},p{{b}^{+}},H{{g}^{+}} \right)\] \[194u=\frac{28.9}{100}\times 194=56u\]         \[\therefore \]


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