Examples of using Dot product in English and their translations into Polish
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Colloquial
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Official
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Medicine
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Ecclesiastic
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Ecclesiastic
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Financial
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Official/political
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Programming
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Computer
The length of this vector squared is equal to the dot product of that vector with itself.
The dot product of v1 is going to be the dot product of this row, with this column right there.
And in a future video, I will give you a little more intuition about why this makes a lot of sense relative to the dot product.
is I just took the dot product, but this negative sign, I just took it out.
Or, if we square both sides, we could say that our new length definition squared is equal to the dot product of a vector with itself.
you can treat the dot product very similar to regular multiplication when it comes to the associative, distributive and commutative properties.
We can just apply the dot product with each of the basis vectors,
the SITAGTEAM chair line designed by German studio 2DoDesign the line's conference chair was awarded the prestigious Red Dot Product Design Award 2016.
And we're summing the dot product of the value of the vector field at that point,
Now when I take the dot product of one of my basis vectors,
when you take a dot product, and if you multiply a scalar times a dot product,
it is also possible to define a length; the dot product gives a convenient algebraic characterization of both angle(a function of the dot product between any two non-zero vectors)
but taking dot products are always fairly straightforward.
It's not some type of new matrix dot product.
The absolute value of the dot product of our vectors is less than the product of the two vectors lengths.
Because when we, you might want to review our original videos where we compared the dot product to the cross product. .
So the dot product is-- it's almost fun to take because it's mathematically pretty straightforward, unlike the cross product.
And so the dot product of these two says, ok,
We know that the dot product has a distributive property,
which is also equal to their dot product.