Find the equation of the plane whose distance from the origin is 8 units and the direction ratios of the normal are 6, – 3, – 2.
Asked by Topperlearning User | 4th Jun, 2014, 01:23: PM
Here, p = 8, a = 6, b = – 3, c = – 2.
Answered by | 4th Jun, 2014, 03:23: PM
- Q 48
- If is the normal from the origin to the plane, and is the unit vector along . P(x, y, z) be any point on the plane and is perpendicular to . Find the equation of plane in the normal form.
- Let be the vector normal to the plane and be the position vector of the point through which the plane passes. Then find the equation of plane.
- Find the equation of the plane, which is at a distance of 5 unit from the origin and has as a normal vector.
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- Write the normal and Cartesian form of the plane .
- Find the equation of the plane passing through the points (–1, 4, – 3), (3, 2, – 5) and (– 3, 8, – 5).
- Find the equation of the plane passing through the point (3, – 3, 1) and perpendicular to the line joining the points (3, 4, – 1) and (2, – 1, 5).
- Find the co-ordinates of the foot of the perpendicular drawn from the origin to the plane 2x – 3y + 6z + 7 = 0.
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