Difference between revisions of "Math 22 Antiderivatives and Indefinite Integrals"
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The antidifferentiation process is also called integration and is denoted by <math>\int</math> (integral sign). | The antidifferentiation process is also called integration and is denoted by <math>\int</math> (integral sign). | ||
<math>\int f(x)dx</math> is the indefinite integral of <math>f(x)</math> | <math>\int f(x)dx</math> is the indefinite integral of <math>f(x)</math> | ||
+ | |||
+ | If <math>F'(x)=f(x)</math> for all <math>x</math>, we can write: | ||
+ | <math>\int f(x)dx=F(x)+C</math> for <math>C</math> is a constant. | ||
Revision as of 07:05, 12 August 2020
Antiderivatives
A function is an antiderivative of a function when for every in the domain of , it follows that
The antidifferentiation process is also called integration and is denoted by (integral sign). is the indefinite integral of
If for all , we can write: for is a constant.
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