constant of integration

The number C is a constant of integration.

It should be noted, however, that this example omits the constants of integration.

The constant of integration, h, is the angular momentum per unit mass.

This makes the integration simple; it gives where C is the constant of integration.

Each time an integration is carried out, a constant of integration needs to be obtained.

The moment map is uniquely defined up to an additive constant of integration.

Chandrasekhar and Xanthopoulos have chosen the constant of integration in (13.15) such that when.

This is called the constant of integration.

The dependence on the base-point a is often suppressed, and represents a freedom in constant of integration.

The constant of integration is sometimes omitted in lists of integrals for simplicity.

As with any antiderivative, a constant of integration is added to represent the initial voltage V(t).

The boundary conditions and imply that the constants of integration are and .

The constant of integration is generally written as 'c' and represents a constant with a fixed but undefined value.

C denotes the constant of integration.

Integration of a function of one variable often involves a constant of integration.

Most importantly, is the integral of itself (with the addition of a constant of integration):

To acknowledge this, a constant of integration is added to an indefinite integral; this ensures that all possible solutions are included.

In all formulas the constant 'a' is assumed to be nonzero, and 'C' denotes the constant of integration.

It is defined only up to an arbitrary additive constant of integration, which can be adjusted to give arbitrary reference zero levels.

The unspecified constant C present in the indefinite integral or antiderivative is known as the constant of integration.

The constant of integration due to the definition of the depletion width as the length over which the interface is fully screened.

Choosing any two of the temperatures above eliminates the constants of integration, letting us find the other four temperatures.

That is, we treat the arbitrary constant of integration as a notation for a coset f + C; and all is well with the argument.

Because of the constant of integration, the quantity R(x) is determined only up to an arbitrary positive multiplicative constant.

The accessory parameters that arise as constants of integration are related to the eigenvalues of the second order differential equation.