Examples of using Position vector in English and their translations into Thai
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
Either a position vector.
Let's say it's specified by the position vector.
It's a position vector.
And these are going to be position vectors.
It's a position vector.
You can specify this as a position vector.
That position vector will look like that.
Think of it is as a position vector.
So my first position vector is the zero vector. .
Or it could be specified as a position vector.
We could have a position vector that looks like this.
And let's assume that these are position vectors.
It's a position vector that specifies a point on the plane.
You have a position vector.
I will just call it point 1, because these are position vectors.
And this position vector.
And that position vector is going to be the vector k1.
Sorry, it will be a new vector-- position vector-- not a unit vector.
Well, the position vectors, they don't have to be parallel.
We could just calculate this, and we will essentially have the average change in our position vectors, so you could imagine, 2 position vectors, that's one of them.
My next position vector I have is x1 and I will say that's equal to minus 2, 2.
I could draw the position vector like this.
Let's say my first position vector is x0 and it is equal to minus 2, minus 2.
Let me draw the position vector like that.
And when I say it's a position vector, they specify a specific coordinate in R2.
So when t is equal to b, we get a position vector that points to that point right there.
But when you talk about position vectors you're saying no, these vectors are all going to start at 0, at the origin.
You can view it as a position vector or a coordinate in R4.
So hopefully you realize that, look, these position vectors really are specifying the same points on this curve as this original, I guess, straight up parameterization that we did for this curve.
The image of that set of position vectors specifies these points right here.