What is the equation of the plane which passes through the z-axis and is perpendicular to the line\[\frac{x-a}{\cos \theta }=\frac{y+2}{\sin \theta }=\frac{z-3}{0}\]?

\[x\,\cos \theta -y\,\sin \theta =0\]

\[x\,\sin \theta -y\,\cos \theta =0\]

What is the equation of the plane which passes through the z-axis and

1.	What is the equation of the plane which passes through the z-axis and is perpendicular to the line\[\frac{x-a}{\cos \theta }=\frac{y+2}{\sin \theta }=\frac{z-3}{0}\]?
A.	\[x+y\,\text{tan}\,\theta =0\]
B.	\[y+x\,\text{tan}\,\theta =0\]
C.	\[x\,\cos \theta -y\,\sin \theta =0\]
D.	\[x\,\sin \theta -y\,\cos \theta =0\]
Answer» B. \[y+x\,\text{tan}\,\theta =0\]

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What is the equation of the plane which passes through the z-axis and is perpendicular to the line\[\frac{x-a}{\cos \theta }=\frac{y+2}{\sin \theta }=\frac{z-3}{0}\]?

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