f : [ − 2 , 2 ] ⇒ R {\displaystyle f:[-2,2]\Rightarrow \mathbb {R} }
I n j e k t i v {\displaystyle Injektiv}
f : R ╲ 0 ⇒ R {\displaystyle f:\mathbb {R} \diagdown {0}\Rightarrow \mathbb {R} }
f : R ⇒ R {\displaystyle f:\mathbb {R} \Rightarrow \mathbb {R} }
B i j e k t i v {\displaystyle Bijektiv}
f : [ 2 , 6 ] ⇒ R {\displaystyle f:[2,6]\Rightarrow \mathbb {R} }
W e d e r i n j e k t i v n o c h s u r j e k t i v {\displaystyle Weder\ injektiv\ noch\ surjektiv}
f : [ 2 , 6 ] ⇒ [ − 1 , 3 ] {\displaystyle f:[2,6]\Rightarrow \mathbb {[} -1,3]}
S u r j e k t i v {\displaystyle Surjektiv}
f : [ 4 , 8 ] ⇒ [ − 1 , 15 ] {\displaystyle f:[4,8]\Rightarrow \mathbb {[} -1,15]}
![{\displaystyle f:[-2,2]\Rightarrow \mathbb {R} }](https://wikimedia.org/api/rest_v1/media/math/render/svg/84c5dee80ad01011dfc657cdd289b3b3230ab028)
![{\displaystyle f:[2,6]\Rightarrow \mathbb {R} }](https://wikimedia.org/api/rest_v1/media/math/render/svg/037cdd011146e1ea8779ea003e065d43023b9d7d)
![{\displaystyle f:[2,6]\Rightarrow \mathbb {[} -1,3]}](https://wikimedia.org/api/rest_v1/media/math/render/svg/a938a790607bf396728cd1097d25cfde04de877e)
![{\displaystyle f:[4,8]\Rightarrow \mathbb {[} -1,15]}](https://wikimedia.org/api/rest_v1/media/math/render/svg/9c08ab1babf562f35793ef12b2c877fdcfc6aa18)
