Difference between revisions of "Integral"
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#n = constant | #n = constant | ||
#<math>\int_{a}^{b}</math> = Integrals from a to b | #<math>\int_{a}^{b}</math> = Integrals from a to b | ||
#<math>\ | #<math>\int_ = Integral | ||
==Definite Integral== | ==Definite Integral== | ||
Some equations you can remember | Some equations you can remember |
Revision as of 14:28, 2 September 2021
Vocabulary of the equation
- F(x)= f'(x)
- c = constant
- n = constant
- = Integrals from a to b
- Failed to parse (syntax error): {\displaystyle \int_ = Integral ==Definite Integral== Some equations you can remember But when you are looking at the equation you must need to know F(x)= f'(x). #<math>\int_{a}^{b} f(x) \,dx = F(b) - F(a)}
Indefinite Integral
Some equations you can remember But same you must need to know F(x)= f'(x).
- Indefinite Integral
- Indefinite Integral