Distance of a point from plane measured parallel to a line

Distance OF a point from a line

Discussion Excercise 1 ( Q 5 to Q 9) || Distance OF Point from Plane Measured Parallel to Given Line

Let prod: x + y - z - 4 = 0 be the equation of a plane and A be the point with position vector hat i+2hat j-3hat k.L is a line which passes through the point (1,2,3) with direction ratios 3,-1 and 4 If the distance of the point A from the line L measured parallel to the plane prod is d_1 and the distance of the point A from the plane prod measured parallel to the fine L is d_2. then find the value of sqrt(d_1^2-d_2^2

Distance of point from given line

Distance Of A Point From A Line

Distance of a point from plane (vector + cartesian)

Angle between 2 planes || Angle between a plane & a line || Distance OF a point from plane & normal form OF plane

The distance of point (1,-2,-3) from plane x-y+z=5 measured parallel to the line x/2=y/3=z/(-6) is

Equation OF 3 Coplanar Vectors|| Equation OF Plane OF 2 Parallel Lines|| Intercept form OF Plane|| Perpendicular Distance OF Point from Plane & between 2 parallel planes and examples