Examples of using Differentiable in English and their translations into Slovak
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It's a differentiable.
Such a manifold is called differentiable.
Behavior of differentiable functions.
Market segments have to be measurable, substantial, accessible, differentiable and actionable.
Suppose f is a differentiable function of one variable.
And this is some function f of x, and I'm going to put a few conditions on f of x.f of x has to be continuous and differentiable.
And now what does differentiable mean?
If g is differentiable at p and h is differentiable at g(p), then.
The given quadratic function is continuous and differentiable on the entire set of real numbers.
A function is differentiable on an interval if it is differentiable at every point within the interval.
Differential topology is the field of mathematics dealing with differentiable functions on differentiable manifolds.
Differentiable means that at every point over the interval that we care about, you have to be able to find the derivative.
Is continuous and differentiable for all real numbers.
For segmentation to be effective, market segments must be measurable, accessible,substantial, differentiable and actionable.
All three species are well differentiable morphologically( Feinbrun1968glf) and molecular( Fukuda2001pbg).
And actually, in thisvideo I'm going to show you an example of a function that is continuous, but not differentiable and because of that, the mean value theorem breaks down.
Also, a function is said to be differentiable on an interval if it is differentiable at every point of the interval.
The existence of a complex derivative is a very strong condition,for it implies that any holomorphic function is actually infinitely differentiable and equal to its own Taylor series.
So it has to be continuous, differentiable, and let's say it's defined over the closed interval, and this is just the notation for it, a b.
In a new paper published in Nature, the Google subsidiary DeepMind explained a newapproach to machine learning that uses something called a differentiable neural computer.
The function w is continuous everywhere but differentiable nowhere(like the Weierstrass function).
The terms are differentiable where Normalization is a technique of minimizing the insertion, deletion and update anomalies through eliminating the redundant data.
The existence of a complex derivative in a neighbourhood is a very strong condition,for it implies that any holomorphic function is actually infinitely differentiable and equal, locally, to its own Taylor series(analytic).
We offer you consultancy to make your brand differentiable, relevant, acknowledged and to make your customers get to know it and understand it better.
This model assumes no effects at concentrations below a certain threshold, EC0+, that is estimated by extrapolation of the response concentration relationship to intercept the concentration axis using asimple continuous function that is not differentiable in the starting point.
Derivatives of compositions involving differentiable functions can be found using the chain rule. Higher derivatives of such functions are given by Faà di Bruno's formula.
In the meantime, the Ecosportello has started the distribution of kits that include the conforming bags for the undifferentiated(colored and with the identification code of each user)and the supply of sacks and containers for the various differentiable fractions(paper, plastic, organic) of door-to-door collection.
He claimed to prove that every differentiable function could be expressed as a power series, that is, represented algebraically(except perhaps at isolated points).
The following exercise shows that if a differentiable function has a local extrema(that is not a boundary point) then the derivative at that point must be zero.
