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Q)

$\large\frac{\tan 3x}{\tan x}$ lies between

$\begin{array}{1 1}(a)\;-\large\frac{1}{3}\normalsize\;and\;\;0\\(b)\;\;\large\frac{1}{3}\normalsize\;and\;\;3\\(c)\;-\large\frac{1}{3}\normalsize\;and\;\;\large\frac{1}{3}\\(d)\;-3\;and\;\;3\end{array}$

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