Of the coordinate of P is m then d(O,P)=...(O is the origin)worng answers will be reported..no spamming...only right answers..
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29
Answer:
The coordinates of the points O and P are (0,0,0) and (1,2,−3) respectively.
Therefore, the direction ratios of OP are
(1−0)=1,(2−0)=2 and (−3−0)=−3
Thus the direction ratios of normal are 1,2 and −3 and the point P is (1,2,−3).
Thus, the equation of the required plane is
1(x−1)+2(y−2)−3(z+3)=0
⇒ x+2y−3z−14=0
Answered by
4
Answer:
The coordinates of the points O and P are ( 0,0,0 ) and ( 1 , 2 , -3 ) respectively.
Therefore, the direction ratios of OP are
( 1 - 0 ) = 1,(2-0)=2 and (-3-0) = -3
Thus the direction ratios of normal are 1,2 and -3 and the points P is ( 1,2,-3 ) .
Thus , the direction ratios of normal are 1, 2 and - 3 and the equation of the required plane is
1 (x- 1 ) + 2(y -2) - 3(z+3 = 0
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