Is there any formulas for indefinite integrals ( antiderivative ) ? Preceding talk ) 04 : 54, 12 April 2011 ( UTC)
12.
In these cases, it is not possible to evaluate indefinite integrals, but definite integrals can be evaluated numerically, for instance by Simpson's rule.
13.
But this is not a direct generalization of conventional indefinite integrals for a single variable .-- Talk 11 : 50, 29 December 2006 ( UTC)
14.
The indefinite integral of can be expressed analytically in terms of the Gauss hypergeometric function _ 2F _ 1 ( a, b, c; w ).
15.
:: : Consider this, if you know how to find the antiderivative ( indefinite integral ) then you should be able to evaluate a definite integral.
16.
Since 1968 there is the Risch algorithm for determining indefinite integrals that can be expressed in term of elementary functions, typically using a computer algebra system.
17.
"Integral calculus " is the study of the definitions, properties, and applications of two related concepts, the " indefinite integral " and the " definite integral ".
18.
Depending on the context, it may be possible to evaluate some of these for specific limits, but not produce a general closed form solution to the indefinite integral.
19.
If you're supposed to find a derivative or an indefinite integral, you can plot the answer with a function plotter, and see if their features look like you'd expect.
20.
An indefinite integral is computed initially, omitting the constant of integration + C both because this was done historically, and because it drops out when computing the definite integral.
