Examples of using This vector 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
So this vector looks like that.
And then I have this vector right here.
But this vector literally describes the change.
Well, it's going to be V2 minus this vector x.
I multiply this vector times this vector.
The bones must have traveled along this vector.
Similarly, this vector right here-- I hope you can see it.
We had this had vector a and we had this vector b.
So A times this vector right here is indeed equal to b.
I'm going to say it's the span of just this vector V1.
This vector is just a bunch of arbitrary real numbers.
Or you could imagine that this vector is on the tangent.
This vector right here is the projection of v2 onto the subspace V1.
And so r of a will be this vector right here that ends at that point.
This vector x is, by definition, the projection of V2 onto the subspace V1.
So you can almost view that this vector kind of represented its slope.
So if this vector is in a different direction, there's no solution here.
And for lambda equals 1, it's the span of this vector, which is minus 1, 1.
Let's call this vector, right here, let's call this vector a.
And then when you add the two vectors together, you get this vector.
Check whether this vector is equal to another vector. .
Which is equal to the vector 27/13 and then minus 18/13, which is this vector right here.
Check whether this vector is equal to the other vector. .
I can represent this guy with this green vector plus this vector right here.
Just this vector right here would be an orthonormal basis for just the span of v1.
So, literally, our function went from mapped from this vector in r3 to this vector in r2.
This vector right here. It is in our row space. It is a member of our row space.
There is no combination of this vector and this vector that can add you up to this one.
So this is a projection of this solution onto my row space,which should give me this vector right here.
You can't represent this vector right there with some combination of those two vectors. .