Examples of using Normal 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
The normal vector.
Perpendicular to our normal vector.
Now, the normal vector… at that dS.
This is A normal vector, when you take the cross product.
But what is a normal vector?
Now, if my normal vector-- let's say my normal vector n.
We have constructed a unit normal vector.
So this is the normal vector right over here.
That's important, because you have normal vectors.
So, that is our normal vector to the plane.
So this right over here… is going to be A normal vector.
What is a normal vector?
And all of that over the magnitude of the normal vector.
This is A normal vector.
This is just going to be a number. assuming you mean that you knew what the normal vector is.
So, that is our normal vector to the plane.
So this angle here is the same thing as the angle between this vector and the normal vector.
How can we find a normal vector to this plane?
So, this normal vector will also normal if this was e, if this was a hundred.
And let's say this is a normal vector to the plane.
I'm not saying THE normal vector,'cause you have… you could have different normal vectors of… different magnitudes.
So what's the magnitude of the normal vector going to be?
So let me find a normal vector to them both by taking the cross product.
It's just the square root of the normal vector dotted with itself.
So we now know that our normal vector 5, minus 1, minus 1, that I got by taking the cross product of our basis vectors dot any vector in our plane.
So any vector in the plane dotted with my normal vector is going to be equal to 0.
So, it would have normal vectors would point in the same direction.
If the plane is like that, the normal vector would come out like that.
But when I say a normal vector, so n is a normal vector.