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If you add two complex numbers, the resulting complex number is equivalent to the vector resulting from adding the two vectors.

If you multiply two complex numbers, the resulting complex number is equivalent to the vector resulting from the cross product of the two vectors.

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Q: What are the similarities between vectors and complex numbers?
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In which other fields is the lettr you of imaginary number used?

Imaginary, or more precisely complex numbers (vectors that have a real part and an imaginary part) are used in a variety of fields, including:Electrical engineering - in AC, several quantities are best described by complex numbers.Quantum physicsTheoretical math - often, an understanding of complex numbers can even help you better understand real numbers.Art - for a start, take a look at the Mandelbrot Set!And many others more.Imaginary, or more precisely complex numbers (vectors that have a real part and an imaginary part) are used in a variety of fields, including:Electrical engineering - in AC, several quantities are best described by complex numbers.Quantum physicsTheoretical math - often, an understanding of complex numbers can even help you better understand real numbers.Art - for a start, take a look at the Mandelbrot Set!And many others more.Imaginary, or more precisely complex numbers (vectors that have a real part and an imaginary part) are used in a variety of fields, including:Electrical engineering - in AC, several quantities are best described by complex numbers.Quantum physicsTheoretical math - often, an understanding of complex numbers can even help you better understand real numbers.Art - for a start, take a look at the Mandelbrot Set!And many others more.Imaginary, or more precisely complex numbers (vectors that have a real part and an imaginary part) are used in a variety of fields, including:Electrical engineering - in AC, several quantities are best described by complex numbers.Quantum physicsTheoretical math - often, an understanding of complex numbers can even help you better understand real numbers.Art - for a start, take a look at the Mandelbrot Set!And many others more.


What are difference between scalars and vectors?

What are difference between scalars and vectors


What is the difference between vectors and non-vectors?

Coplanar :The vectors are in the same plane.Non coplanar :The vectors are not in the same plane.


Explain the difference between scalars and vectors?

A scalar is simply a real number (sometimes complex numbers are used). A vector has both a magnitude (a number), and a direction. Examples: Mass is a scalar; a force is a vector (you may get different results if you pull in different directions).


What is the relationship between numbers and vectors discussing the displacement vector t and a negative?

A vector has a direction associated with it. A number (or scalar) does not.


What is the minimum numbers of unequal vectors to result into a null vector?

Two vectors; V1 + V2=0 where V1= -V2, two opposite vectors.


What should be the angle between 2 vectors a?

The angle between 2 vectors can have any value.


The resultant between 2 vectors can be found by placing the vectors?

ma0!


One difference between vectors and scalars?

Vectors have a direction associated with them, scalars do not.


When the angle between two vectors is equal to zero?

When the angle between two vectors is zero ... i.e. the vectors are parallel ... their sum is a vector in thesame direction, and with magnitude equal to the sum of the magnitudes of the two original vectors.


Why is the difference between scalars and vectors important?

Without the difference between scalars and vectors the Universe doesn't work !


What is the difference between coplanar and non-coplanar vectors?

Coplanar :The vectors are in the same plane.Non coplanar :The vectors are not in the same plane.