વિભેદક,

differentiable's Usage Examples:

If the function is at least twice continuously differentiable the different cases may be distinguished by considering the eigenvalues of the Hessian matrix of second derivatives.

differentiable manifolds are topological manifolds equipped with a differential structure).

A differentiable function is smooth (the function is locally well approximated as a linear function at each interior point) and does not contain any.

antiderivative, inverse derivative, primitive function, primitive integral or indefinite integral of a function f is a differentiable function F whose derivative.

In formal terms, a differentiable manifold is a topological manifold with a globally defined differential structure.

Multiple-parameter caseAnalogous to the one-parameter case, let \vec\theta and \vec\varphi be two possible parametrizations of a statistical model, with \vec\theta a continuously differentiable function of \vec\varphi.

topological curves to distinguish them from more constrained curves such as differentiable curves.

More generally, for x0 as an interior point in the domain of a function f, then f is said to be differentiable at x0 if and only if the derivative.

Manifold can be classified by increasing degree of this "resemblance" into topological manifolds, differentiable manifolds, smooth manifolds, and.

In mathematics, an immersion is a differentiable function between differentiable manifolds.

If f is not differentiable at x0 due to the tangent becoming parallel to the y-axis, then x0 is again a critical point of f, but now (x0, y0) is a critical point of its graph for the projection parallel to y-axis.

That is, if f and g are differentiable functions, then the chain rule expresses.

antiderivative, inverse derivative, primitive function, primitive integral or indefinite integral of a function f is a differentiable function F whose derivative is.

Synonyms:

distinguishable,

Antonyms:

same, indistinguishable,