Examples of using Second derivative in English and their translations into Portuguese
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Colloquial
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Official
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Medicine
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Financial
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Ecclesiastic
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Ecclesiastic
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Computer
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Official/political
that's good, but what if their second derivative is the same?
is to see whether the second derivative changes signs around these points in order to be able to label them inflection points.
So hopefully you appreciate the usefulness of inflection points, and second derivative, and first derivative,
Well, what that means is that the second derivative, which is the slope of the slope,
That means that the second derivative has to be less than zero over this interval.
But that also needs a second derivative and the third and the fourth
test of the first derivative and test of the second derivative.
Let's do another problem where we graph a function based on the properties of its derivatives and second derivative.
what does this mean for the second derivative?
In order for something to be an inflection point, the second derivative has to switch signs.
But hopefully, you at least have an intuitive sense of what inflection points look like and what the second derivative is telling us.
then the second derivative is positive.
which tells us that the second derivative is negative.
The migration weights are found from dierent approximations for the second derivative of the least squares functional hessian.
let's say I want to take the Laplace Transform of the second derivative of y.
Now if the second derivative equals 0,
Note that the value of the acceleration, like the curvature, is associated with the second derivative.
Because we evaluated this curvy function, it's second derivative 0, so we just got a number here.
And remember, candidate inflection points are where the second derivative equals 0.
So let's see where this our numerator can be equal to 0 for the second derivative.