Examples of using This surface 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 bottom boundary is this surface.
My God, this surface is shocking!
And then I'm not going to draw this surface exactly.
Between this surface, the top surface, and the xy-plane.
So first of all, what is the equation of this surface?
That's this plane, this surface right here.
But a u and a v will specify a given point on this surface.
Let's see if I can draw this surface going down like that.
And we will actually figure out the volume under this surface.
So you're going to have this surface. it looks something like that.
Let's get down to the business of actually evaluating this surface integral.
Well, not this surface, the area under the surface for a given y.
And I want to know the volume between this surface and the xy-plane.
But this surface right here, this is-- I will actually show you the graph of this.
How much mass… is traveling across this surface… at any given moment in time?
We were trying to figure out for a given y, what the area of this surface was.
The bottom boundary is going to be this surface. z is equal to 2 minus 2/3x minus y over 3.
What we want to do is raise a fence out of this kind of base and rise it to this surface.
And the way I have drawn this surface, it's above the x-y plane, the f of xy is also going to be positive.
The Surface Pu has special wrinkle, we use special techinical to make this surface effect.
Well, this surface is defined all the way to-- the volume under question is defined all the way until x is equal to 0.
Only after you make sure that the bleach for this surface is safe, can you clean it with this compound.
So this is, this surface once again is the surface of z is equal to x squared plus xy plus y squared.
The balls did, indeed, disperse, but, in addition, they also have another velocity, which is associated with the tilt of this surface.
So this surface right here is sigma, like that and it's being represented by this position vector-valued function.
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.
Consider this surface for applications subject to the accumulation of liquids or lubricants or inclined grating installations.
So for fun, we can just spin this graph and just appreciate the fact that we have figured out the volume between this surface, xy squared and the xy-plane.
Because if you look at this surface, if you were to pick any arbitrary point on this surface, and say, what is the slope of that surface? .
So remember, we're just trying to find the area of this curtain that has our curve here as kind of its base, and has this function, this surface as it's ceiling.