The equation of the plane through `P(x_(1),y_(1),z_(1))` and perpendicular to OP, (O being the origin) is

Equation of the plane through P(2,2,-3) and perpendicular to OP, where O is the origin, is

If P be the point (2,6,3) then the equation of the plane through P at right angle to OP, O being the origin is

Equation of the plane passing through point P(a,b,c) and perpendicular to OP is

If P be the point (2,6, 3) then the equation of the plane through P, at right angles to OP, where 'O' is the origin is

If P be the point (2,6,3) then the equation of the plane through P at right angles to OP, where 'O! is the origin is

If P be the point (2,6, 3) then the equation of the plane through P, at right angles to OP , where 'O' is the origin is

(i) Find the equation of the plane passing through (1,-1,2) and perpendicular to the planes : 2 x + 3y - 2z = 5 , x + 2y - 3z = 8 . (ii) find the equation of the plane passing through the point (1,1,-1) and perpendicular to each of the planes : x + 2y + 3z - 7 = 0 and 2x - 3y + 4z = 0 . (iii) Find the equation of the plane passing through the point (-1,-1,2) and perpendicular to the planes : 3x + 2y - 3z = 1 and 5x - 4y + z = 5.

The equation of the plane passing through (1,1,1) and (1,-1,-1) and perpendicular to 2x-y+z+5=0 is