A) \[\frac{-y}{x}\]
B) \[\frac{y}{x}\]
C) \[-\frac{x}{y}\]
D) \[\frac{x}{y}\]
Correct Answer: C
Solution :
Given,\[\frac{2}{3}\text{m}/\text{s}\]and \[{{\lambda }_{0}},\] Put \[\frac{25}{16}{{\lambda }_{0}}\] \[\frac{27}{20}{{\lambda }_{0}}\]\[\frac{20}{27}{{\lambda }_{0}}\]and \[\frac{16}{25}{{\lambda }_{0}}\] \[3\Omega \]\[4\Omega \] and \[4.5\Omega \] On differentiating w.r.t. \[5\Omega \], we get \[\frac{\sqrt{3}}{1}\]and \[\frac{(\sqrt{3}+1)}{(\sqrt{3}-1)}\] \[\frac{(\sqrt{3}+1)}{1}\] \[\frac{4}{3}\]
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