Examples of using Value of the 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
Well, if we look here, the value of the function is.
In the C language programming language, it is a reserved word that indicates that there is no argument or return value of the function.
Rise over run or change in the value of the function divided by change in the independent variable.
Just like we said before, the volume above it is equal to the value of the function.
It's going to be the value of the function, the height at that point, which is xy squared times dx, dy.
But having a positive slope means that the value of the function is increasing.
So from 5 to 6-- I don't know what the value of the function is it 5-- but from 5 to 6 the function becomes concave downwards from x equals 5 to x equals 6.
Because the height at this point is going to be the value of the function, roughly, at this point.
Well, what we're saying is that that point- well this is f(c) right over there- and the limit as we approach that is the same thing as the value of the function.
Actually, a simple thing we could do is let's just figure out what the value of the function is at these points.
Because another way to think about it, if you just took the average value of the function-- so if the function was, say, this, and you just multiplied that average value times the base, you would get the same area as the integral.
And I wanted to make sure you understand how to interpret this. f of x, if you give me a value, is going to tell you the value of the function at that point.
In our third try, my goal is that the value of my polynomial is the same as the value of the function at 0, they have the same derivative at 0, and they also have the same second derivative at 0.
There doesn't have to be a hole there; the limit could equal actually a value of the function, but the limit is more interesting when the function isn't defined there but the limit is.
This would be true if instead of saying from the positive direction, we said from the negative direction: from the negative direction the function really does look like look like it is… the value of the function really does look like look like it is approaching zero.
It is often required to interpolate(i.e. estimate) the value of that function for an intermediate value of the independent variable.
So when x is equal to 0, what is the value of this function?
We can say it is continuous at the interior point c if the limit of our… function- this is our function right over here- as x… approaches c is equal to the value of our function.
You give me any value 1, 2, 3, 4, or 5, which would be the domain in this situation, andI will tell you what the value of that function is at any of those points.
What it means to put it mathematically is that, if you're concerned about a society today, you should be looking not at the value of the mathematical function-- the wealth itself-- but you should be looking at the first derivative and the second derivatives of the function.
In engineering and science, one often has a number of data points, obtained by sampling or experimentation, which represent the values of a function for a limited number of values of the independent variable.
And that also means that the second derivative at any point is equal to the function of that value or the third derivative, or the infinite derivative, and that never ceases to amaze me.
Withstand harsh conditions and, well, the use of value and function.
So what's the average value of a function?