Examples of using Function evaluated in English and their translations into Polish
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Colloquial
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Official
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Medicine
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Ecclesiastic
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Ecclesiastic
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Financial
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Official/political
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Programming
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Computer
Plus the function evaluated at 1.25.
If i was 2,then this would be the function evaluated at x1.
So the function evaluated at 2.5 is the height.
This is going to be this function evaluated at c.
So the function evaluated at c is just cosine of 1, right? plus s prime of c.
We're now looking at the function evaluated at 1.5.
These are the function evaluated at 0, or the derivative of the function evaluated at 0.
The height of rectangle n was the function evaluated at x sub n minus 1.
Then, we get-- I can keep going like this-- we get, for this third rectangle,we have the function evaluated at 2.
So the derivative of this function evaluated at c, is equal to f prime of c.
And then, finally,we have our fourth rectangle, the function evaluated at 2.5.
It will be the function evaluated at the midpoint between the two-- x sub i minus 1 plus x sub i, all of that over two, and then times delta x.
Times the Laplace transform of my derivative plus my function evaluated at 0.
Then you could plus the fourth derivative of the function evaluated at c times over 4 factorial times x minus c to the fourth.
So the height of each rectangle, the height of rectangle one, in this case,was the function evaluated at x0.
And the height of the rectangle was the function evaluated at the left endpoint of each rectangle.
Well, the second term actually ensures that the derivative of this polynomial, evaluated at c,is equal to the derivative of this function, evaluated at c.
I wanted to use that orange color-- so plus the function evaluated at 2.5 times the base.
Our position vector-valued function evaluated at t is equal to a, is going to be equal to x of a times our unit vector in the x direction. Plus y of a times our unit vector in the vertical direction, or in the y direction.
And then, this thing right here is just the function evaluated at the point in question.
And the height of each trapezoid,we're going to use the function evaluated at the left boundary, x sub i minus 1, the average of the function evaluated at the left boundary and the function evaluated at the right boundary, and we're going to take the average of that and then multiply that times the base.
In the last few videos, we have been approximating the area underthe curve using rectangles, where the height of each rectangle was defined by the function evaluated at the left boundary.
It might look like a function, but it's a function evaluated at c, so it's just a constant term.
And I'm going to use n rectangles, and I'm going to use the function evaluated at the left boundary of the rectangle to determine its height.
The height of the third rectangle is going to be the function evaluated at its left boundary, so f of 2-- so plus f of 2 times the base, times delta x.
And then, finally, the area of the third rectangle,the height is the function evaluated at 2.5, so plus-- that's a different color than what I wanted to use.
Closures are functions evaluated in an environment containing bound variables.
The function is evaluated on the basis of voltage acquisition(capacity evaluation function internal resistance test);