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Angle Between a Line and a Plane
Angle \(\theta\) between
Plane having Normal Vector
\(\vec{A}\) and a
Line having Direction Ratio Vector
\(\vec{B}\) is given as
\(\theta = \sin^{-1} (\frac{|\vec{A}\cdot\vec{B}|}{\vert \vec{A} \vert \vert \vec{B} \vert})\)
If \(\vec{A}\cdot\vec{B}=0\) then the
Line and Plane are Parallel
.
If \(\vec{A}\times\vec{B}=0\) then the
Line and Plane are Perpendicular
.
Related Topics and Calculators
Intorduction to Planes
,
Derivation/Representation of Equation of Planes
,
Finding Points on Plane/Intercepts of Plane
,
Types of Planes
,
Condition for Coplanarity of 4 Points
,
Projection of Vector on a Plane
,
Angular Normal of a Plane
,
Angle Between 2 Planes
,
Relation Between a Line and a Plane
,
Relation Between 2 Planes
,
Relation Between 3 Planes
,
Condition for Collinearity and Concurrency of Planes
,
Family of Planes
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