Examples of using It's a function 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
It's a function of x and y.
We know that it's a function of x and y.
It's a function of u, and it is a function of v.
Or you could just assume it's a function of x and y.
If you assume it's a function of x and y, it becomes a lot harder to solve for.
So let's say I have the surface, z, and it's a function of x and y.
I said it's a function of x, y, and z.
And like I said, when you integrate it, it's a function of x.
So let's say it's a function of my x, y, and z coordinates.
But let's say that psi, and I won't write that it's a function of x and y.
And it's a function that maps you from the world of random processes to an actual number.
If I can rewrite it algebraically, so it's a function of y divided by x.
So we can now say that the rotation transformation-- and it's a transformation from R2 to R2-- it's a function.
So I will call that m, the function will be m, and it's a function of how many tickets he sells.
And the only thing that's different now is that this function isn't necessarily a line, it's a function.
But all it does is, look, f of x, you give-- it's a function that you give it an x, and it tells you the value of that.
And we said, well, if I have a function, psi, Greek letter, psi, it's a function of x and y.
So what the cumulative distribution function is essentially-- let me call it the cumulative distribution function-- it's a function of x.
Well the first thing we want to do, we want to minimize this function, but right now it's a function of two variables, and we haven't done multivariable calculus yet.
So this is the inverse function right here, and we have written it as a function of y, but we can just rename the y as x so it's a function of x.
It's a function of x and y, and it's equal to some scalar function of x and y times the i-unit vector, or the horizontal unit vector, plus some other function, scalar function of x and y, times the vertical unit vector.
We get that the second derivative of v with respect to x-- or it's a function of x-- is equal to 0.
Line integral of a scalar field over this curve, so this is my scalar field, it's a function of x and y, how a line integral over a scalar field over this curve relates to, that's a line integral of that same scalar field over the reverse curve.
This is just a standard curve; you know when we were just dealing with standard calculus, this is just you can imagine this is f of x and it's a function of x.
It is a function.
The solution to a differential equation is not a number, it is a function.
And as you can imagine it is a function of your sample size, of how many samples you take out in every basket before you average them.
It is a function of the position size and the profit and loss on the existing position.
It is a function of preventing the wind between the segmented air supply chambers and improving the air supply in the wind chamber.