Passing through the foot of the perpendiculars drawn from P (a, b,c) on the co-ordinate planes.
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Let the foot of the perpendicular be P(a,b,c).
Then, direction ratios of OP are a−0,b−0,c−0 i.e. a,b,c
So, the equation of the plane passing through P(a,b,c), the direction ratios of the normal to which are a,b,c is
a(x−a)+b(y−b)+c(z−c)=0
⇒ax+by+cz=a
2
+b
2
+c
2
.
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this is answer hope help ful for you
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