Axial & Polar Vectors: List & Examples

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In summary, axial vectors have magnitude and direction that are perpendicular to the plane of motion, while polar vectors have magnitude and direction in the same plane of motion. Examples of axial vectors include angular velocity, while examples of polar vectors include displacement, velocity, acceleration, and force. Axial and polar vectors are used in physics to describe motion and forces, and cannot be both axial and polar simultaneously. However, vectors can have a combination of axial and polar components, such as torque.
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kolua
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Can you list as many axial vectors and polar vectors as possible?
 
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kolua said:
Can you list as many axial vectors and polar vectors as possible?
Is this something like writing down all the numbers between 1 and ∞ ?

I'm afraid your question is kinda vague.
 

Related to Axial & Polar Vectors: List & Examples

1. What is the difference between axial and polar vectors?

Axial vectors are vectors that have both magnitude and direction, but their direction is perpendicular to the plane of motion. Polar vectors, on the other hand, have both magnitude and direction in the same plane of motion.

2. Can you give an example of an axial vector?

An example of an axial vector is angular velocity, which describes how fast an object is rotating and in what direction.

3. What are some examples of polar vectors?

Polar vectors include displacement, velocity, acceleration, and force. These all have both magnitude and direction in the same plane of motion.

4. How are axial and polar vectors used in physics?

Axial and polar vectors are used in physics to describe the motion and forces acting on objects. They are essential in understanding and solving problems related to mechanics and kinematics.

5. Can a vector be both axial and polar?

No, a vector cannot be both axial and polar. It can only have one type of direction - either perpendicular or in the same plane of motion. However, a vector can be a combination of axial and polar components, such as in the case of torque, which has both rotational and linear components.

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