A) \[{{R}_{2}}\]
B) \[{{Q}_{1}}\]
C) \[{{Q}_{2}}\]
D) None of the above
Correct Answer: C
Solution :
Given, \[4\mu F\] \[10\mu F\] \[8\mu F\] \[120\mu F\] \[\omega \] \[R/2\] \[\frac{4\omega }{5}\] (since,\[\frac{2\omega }{5}\]) Now, \[\frac{3\omega }{5}\] \[\frac{2\omega }{3}\] \[\mu =\frac{3}{2}\] On differentiating w.r.t. x, we get \[\mu =\frac{4}{3}\] \[{{\sin }^{-1}}\left( \frac{9}{8} \right)\] \[{{45}^{o}}\] \[{{60}^{o}}\]Equation of tangent is \[{{\sin }^{-1}}\left( \frac{8}{9} \right)\] \[\beta =0.\text{1}\] \[{{P}_{1}}\]
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