Difference between revisions of "Integral"

m (headings)
m
Line 4: Line 4:
  
 
==Properties of integrals==
 
==Properties of integrals==
 +
<math>\int_{a}^b f = \int_a^c f + \int_c^b f</math>
 +
  
 
==See also==
 
==See also==
 +
*[[Calculus]]
 +
*[[Derivative]]
 +
*[[Function]]
 +
*[[Chain Rule]]
  
 
{{stub}}
 
{{stub}}

Revision as of 07:15, 30 August 2006

The integral is a generalization of area. The integral of a function is defined as the area between it and the $x$-axis. If the function lies below the $x$-axis, then the area is negative.

Basic integrals

Properties of integrals

$\int_{a}^b f = \int_a^c f + \int_c^b f$


See also

This article is a stub. Help us out by expanding it.