Examples of using Torus 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
You built the Torus.
A torus, or more commonly known, as a doughnut shape.
So… You built the Torus.
That the surface area of that torus is going to be 4 pi squared times a times b.
So you built the torus.
And you can imagine a torus, or this doughnut shape is kind of the product of two circles.
You built the Torus. So.
We got that from this right here, when we're taking a view, just a cut of the torus.
And b was the distance from the center of our torus out to the center of these cross sections.
D Billiards problem inside a torus.
You can imagine one kind of rotating this way around the torus and then the other direction is going in the other direction around the torus.
This is the surface area of the torus.
We saw several videos ago that we can parameterize a torus or a doughnut shape as a position vector-valued function of two parameters.
That looks like a doughnut or a torus.
We now know that if you have a torus where the radius of the cross section is a, and the radius from the center of the torus to the middle of the cross sections is b.
We will figure out the surface area of this torus.
And in order to generate the torus or the doughnut shape, this is true for our parameters-- so we don't wrap multiple times around the torus-- for s being between 0 and 2 pi and for t being between 0 and 2 pi.
And we will start with an example of a torus.
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And the surface integral we're going to compute will tell us the surface area of this torus.
An O-ring, also known as a packing, or a toric joint, is a mechanical gasket the shape of a torus; it is a loop of elastomer with a round cross section, designed to be seated in a groove and compressed during assembly between two or more parts, creating a seal at the interface.
In the last video, we started to talk about how to parameterize a torus, or a doughnut shape.
An O-ring, also known as a packing, or a toric joint, is a mechanical gasket in the shape of a torus;
Where we left off in the last video, we were finding the surface area of a torus, or a doughnut shape.
And if you take all of the combinations of s and t, you're going to have every point along the surface of this torus or this doughnut.
So if you think about it, you can specify any point on this doughnut or on this surface or on this torus by telling you an s or a t.
Tori, I was.
Yeah, Tori. I know what that means.
No, tori. Tori, I'm sorry.
When Tori returned home, she was feeling disheartened, she was broke.