State the significance of unit vector.
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Answer:
These unit vectors are commonly used to indicate direction, with a scalar coefficient providing the magnitude. A vector decomposition can then be written as a sum of unit vectors and scalar coefficients.
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Answer:
The most important aspect of a vector in multidimensional space is its direction, which is represented by unit vectors.
Explanation:
What is an unit vector?
- A unit vector is one with a magnitude of one. Unit vectors are denoted by the "cap" symbol(^). The length of a unit vector is one. It is commonly used to describe the direction of a vector.
- The most important aspect of a vector in multidimensional space is its direction, which is represented by unit vectors. Once you have a unit vector, you can multiply it by any factor to create any length vector in any direction.
- These unit vectors are commonly used to denote direction, with a scalar coefficient providing magnitude. A vector decomposition can thus be expressed as the sum of unit vectors and scalar coefficients.
To learn more about unit vector refer to :
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