find the vector equation passing through the point(2,2,3) and 3,4,3 as direction ratios normal to the plane
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The plane passes through the point having position vetor a=i−j+2k and is normal to the vector n=2i+3j+2k. So, the vector equation of the plane is
(r−a).n=0
r.n=a.n
r.(2i+3j+2k)=(i−j+2k).(2i+3j+2k)
r.(2i+3j+2k)=3
The cartesian equation of the plane is 2x+3y+2z=3.
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