Vector Algebra — Class 12 Mathematics
Mathematics Part II · Chapter 4
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Chapter summary
A vector has both magnitude and direction, in contrast to a scalar. This chapter introduces position vectors, direction cosines and direction ratios, and the representation . Vectors are added by the triangle and parallelogram laws and scaled by real numbers. Two products are central: the scalar (dot) product , which measures projection and tests perpendicularity, and the vector (cross) product , whose magnitude gives the area of the parallelogram spanned by the vectors and whose direction is perpendicular to both. The unit vector and the section formula are also covered. These tools underpin three-dimensional geometry and physics.
Vectors and scalarsPosition vectors and direction cosinesAddition and scalar multiplicationScalar (dot) productVector (cross) product
Key ideas & terms
- Vector
- A quantity with both magnitude and direction.
- Position vector
- The vector from the origin to a point.
- Unit vector
, a vector of magnitude one. - Dot product
, a scalar. - Cross product
, a vector. - Direction cosines
- The cosines of the angles a vector makes with the axes.
Extra questions & answers
Define the scalar (dot) product of two vectors.
Define the vector (cross) product.
When are two vectors perpendicular?
When their dot product is zero:
When are two vectors parallel?
When their cross product is the zero vector:
How do you find a unit vector along ?
What does represent geometrically?
It equals the area of the parallelogram with adjacent sides
Write the magnitude of .
State the section formula for internal division.
The point dividing
What are direction cosines of a vector?
If a vector makes angles
How is the angle between two vectors found?
From

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