The line passing through \[(-1,\pi /2)\] and perpendicular to \[\sqrt{3}\sin \theta +2\cos \theta =\frac{4}{r}\] is [EAMCET 2003]

\[5=-2\sqrt{3}\,r\sin \theta +4\,r\cos \theta \]

\[2=\sqrt{3}\,r\cos \theta -2\,r\sin \theta \]

\[2=\sqrt{3}\,r\cos \theta +2\,r\cos \theta \]

\[5=2\sqrt{3}\,r\sin \theta +4\,r\cos \theta \]

The line passing through \[(-1,\pi /2)\] and perpendicular to \[\sqrt{

1.	The line passing through \[(-1,\pi /2)\] and perpendicular to \[\sqrt{3}\sin \theta +2\cos \theta =\frac{4}{r}\] is [EAMCET 2003]
A.	\[2=\sqrt{3}\,r\cos \theta -2\,r\sin \theta \]
B.	\[5=-2\sqrt{3}\,r\sin \theta +4\,r\cos \theta \]
C.	\[2=\sqrt{3}\,r\cos \theta +2\,r\cos \theta \]
D.	\[5=2\sqrt{3}\,r\sin \theta +4\,r\cos \theta \]
Answer» B. \[5=-2\sqrt{3}\,r\sin \theta +4\,r\cos \theta \]

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The line passing through \[(-1,\pi /2)\] and perpendicular to \[\sqrt{3}\sin \theta +2\cos \theta =\frac{4}{r}\] is [EAMCET 2003]

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