CBSE Class 12-science Maths Distance of A Point From A Plane
Revise CBSE Class 12 Science Mathematics – Three-Dimensional Geometry – Distance of a Point from a Plane with learning resources developed by experts. In this chapter, revise co-planarity of two lines with our video lessons. Our experienced Maths expert also explains the concept of the angle between two planes and the angle between a line and a plane in our concept videos.
Go through our CBSE Class 12 Science Maths chapter resources to understand the distance of a point from a plane. To revise this chapter further, use our chapter resources such as practice tests, sample question papers and textbook solutions.
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Co-planarity of two lines
Co-planarity of two lines, angle between two planes & between a line and a -
Distance of a point from a plane
This video explains the co-planarity of two lines, angle between two planes -
Distance of a Point From a Plane
Co-planarity of two lines, angle between two planes & between a line and a
- Distance of a point 1,0,-3 from the planex-y-z measured parllel to the line x-2/2=y+2/3=z-6/-6
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Write the condition for the plane
and 
are perpendicular.
- Find the angle between the planes 2x + y – z = 4 and x – 2y – z = 7 using vector method.
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Find the distance of the point (3, – 2, 5) from the plane
.
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What is the length of the perpendicular from the origin to the plane
?
- Show that the planes 3x + 4y – 5z + 7 = 0 and x + 3y + 3z + 7 = 0 are perpendicular.
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Find the angle between the line
and the plane 5x – 4y + 7z + 10 = 0.
- Find the angle between the planes 3x – 2y + 6z = 8 and 4x – 8y + z = 13.
- The foot of the perpendicular drawn from the origin to a plane is (2, 1, 5). Find the equation of the plane.
- Find the distance between the planes 2x – 2y + z + 3 = 0 and 6x – 6y + 3z + 5 = 0.
