The value of \[\theta \] in between \[{{0}^{o}}\]and \[{{360}^{o}}\]and satisfying the equation \[\tan \theta +\frac{1}{\sqrt{3}}=0\]is equal to [Pb. CET 2002]

\[\theta ={{150}^{o}}\]and \[{{300}^{o}}\]

\[\theta ={{120}^{o}}\]and \[{{300}^{o}}\]

\[\theta ={{60}^{o}}\]and \[{{240}^{o}}\]

\[\theta ={{150}^{o}}\]and \[{{330}^{o}}\]

The value of \[\theta \] in between \[{{0}^{o}}\]and \[{{360}^{o}}\]an

1.	The value of \[\theta \] in between \[{{0}^{o}}\]and \[{{360}^{o}}\]and satisfying the equation \[\tan \theta +\frac{1}{\sqrt{3}}=0\]is equal to [Pb. CET 2002]
A.	\[\theta ={{150}^{o}}\]and \[{{300}^{o}}\]
B.	\[\theta ={{120}^{o}}\]and \[{{300}^{o}}\]
C.	\[\theta ={{60}^{o}}\]and \[{{240}^{o}}\]
D.	\[\theta ={{150}^{o}}\]and \[{{330}^{o}}\]
Answer» E.

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The value of \[\theta \] in between \[{{0}^{o}}\]and \[{{360}^{o}}\]and satisfying the equation \[\tan \theta +\frac{1}{\sqrt{3}}=0\]is equal to [Pb. CET 2002]

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