Collinearity
Vector of Class 12
Collinearity
Two vectors 
and 
are said to be parallel or collinear iff 
, Where λ is scalar.
Three points with position vectors , , 
are collinear if there exist scalars x, y, z not all zero such that
x + y + z = 0 ⇒ x + y + z = 0
- Introduction
- Linearly independent and dependent vectors
- Collinearity
- Coplanarity
- Scalar or Dot Product
- Vector or Cross Product
- Scalar Triple Product
- Vector Triple Product
- Scalar and Vector Product of Four Vectors
- Reciprocal System of Vector
- Application of Vectors to Geometry
- Exercise 1
- Exercise 2
- Exercise 3
- Exercise 4
- Exercise 5
- Exercise 6
