Changes

:<math>\int^{b}_{a}\frac{d}{dx}F(x)dx=F(b)-F(a)</math>

:<math>\int^{b}_{a}\frac{d}{dx}F(x)dx=F(b)-F(a)</math>

For many years calculus focused on finding the anti-derivative of a function in order to integrate it. However for such functions as <math>e^{x^{2}}</math> no such antiderivative exists.

For many years calculus focused on finding the anti-derivative of a function in order to integrate it. It is interesting, however, that for some functions, such as <math>e^{x^{2}}</math>, the anti-derivative cannot be expressed in terms of elementary functions, such as sines, logs, square roots, etc.

 

[[Category:Calculus]]

[[Category:Calculus]]

[[Category:Mathematics]]

[[Category:Mathematics]]