Examples of 'dot product' in a sentence

Meaning of "dot product"

In mathematics and linear algebra, the dot product is a binary operation that takes two vectors and produces a scalar quantity. It involves multiplying corresponding components of the vectors and summing the results. The dot product is used in various fields, such as physics, engineering, and computer science
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  • A scalar product.

How to use "dot product" in a sentence

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Advanced
dot product
Every graph has a dot product representation.
The dot product of orthogonal vectors is zero.
An inner product is a generalization of the dot product.
The dot product of two functions is given by.
It is also called the relativistic dot product.
Dot product circuit for multipath receivers.
The result of a dot product is always a scalar.
And the definition of the dot product.
Get the dot product of two vectors no conjugates.
So this will have a larger dot product.
So the dot product is a lot of fun.
So this right here is the dot product.
I just took the dot product of these two.
The dot product may be defined algebraically or geometrically.
Distributive law for the dot product.

See also

The dot product ends up with just a number.
The reason for the dot product is as follows.
The dot product is sometimes written as.
I have to do the dot product as well.
The dot product has the commutative property.
Remember we saw the topic yesterday was dot product.
Work is the dot product of force and displacement.
Just taking the dot product.
This dot product is often denoted as.
And this is the dot product.
This dot product right here is that dot product.
And we defined an angle using the dot product.
In this case the dot product will be negative.
All we do is calculate the dot product.
Forms the dot product of a vector.
Dot product is an operation on two vectors that returns a scalar.
This is the dot product we are doing.
Dot product of two representations.
And you signify the dot product by saying a dot v.
Dot product is also call scalar product or inner product.
So this is essentially the dot product of this row vector.
We call a mixed product a cross product followed by a dot product.
So we are going to take the dot product of the jth row here.
Such dot product apparatus are known to those skilled in the art.
Let us learn a little bit about the dot product.
This is just the dot product of that and that.
This is just one way to remember the dot product.
Replacing each dot product with a unique scalar gives.
It is also called the direction cosine of a and el or their dot product.
That was the dot product.
The dot product has another interesting property with unit vectors.
Take their dot product.
The dot product is an operator between two vectors that returns a scalar.
Simplify the dot product.
The dot product is used to determine if two vectors are perpendicular to one another.

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