Integration durch Partialbruchzerlegung, Beispiel 12
Das würdest du eingeben:
x^2 / ((x + 1) (x^3 + 1))
Converted by
Mathematica
June 29, 2003
![[Graphics:Images/partial_12d_gr_2.gif]](Images/partial_12d_gr_2.gif){kind=small}
![[Graphics:Images/partial_12d_gr_3.gif]](Images/partial_12d_gr_3.gif)
![[Graphics:Images/partial_12d_gr_4.gif]](Images/partial_12d_gr_4.gif){kind=small}
![[Graphics:Images/partial_12d_gr_5.gif]](Images/partial_12d_gr_5.gif)
![[Graphics:Images/partial_12d_gr_6.gif]](Images/partial_12d_gr_6.gif){kind=small}
![[Graphics:Images/partial_12d_gr_7.gif]](Images/partial_12d_gr_7.gif)
![[Graphics:Images/partial_12d_gr_8.gif]](Images/partial_12d_gr_8.gif){kind=small}
![[Graphics:Images/partial_12d_gr_9.gif]](Images/partial_12d_gr_9.gif)
![[Graphics:Images/partial_12d_gr_10.gif]](Images/partial_12d_gr_10.gif){kind=small}
![[Graphics:Images/partial_12d_gr_11.gif]](Images/partial_12d_gr_11.gif)
![[Graphics:Images/partial_12d_gr_12.gif]](Images/partial_12d_gr_12.gif){kind=small}
![[Graphics:Images/partial_12d_gr_13.gif]](Images/partial_12d_gr_13.gif)
![[Graphics:Images/partial_12d_gr_14.gif]](Images/partial_12d_gr_14.gif)
![[Graphics:Images/partial_12d_gr_15.gif]](Images/partial_12d_gr_15.gif)
![[Graphics:Images/partial_12d_gr_16.gif]](Images/partial_12d_gr_16.gif){kind=small}
![[Graphics:Images/partial_12d_gr_17.gif]](Images/partial_12d_gr_17.gif)
![[Graphics:Images/partial_12d_gr_18.gif]](Images/partial_12d_gr_18.gif){kind=small}
![[Graphics:Images/partial_12d_gr_19.gif]](Images/partial_12d_gr_19.gif)
![[Graphics:Images/partial_12d_gr_20.gif]](Images/partial_12d_gr_20.gif){kind=small}
![[Graphics:Images/partial_12d_gr_21.gif]](Images/partial_12d_gr_21.gif)
![[Graphics:Images/partial_12d_gr_22.gif]](Images/partial_12d_gr_22.gif){kind=small}
![[Graphics:Images/partial_12d_gr_23.gif]](Images/partial_12d_gr_23.gif)
![[Graphics:Images/partial_12d_gr_24.gif]](Images/partial_12d_gr_24.gif){kind=small}
![[Graphics:Images/partial_12d_gr_25.gif]](Images/partial_12d_gr_25.gif)
![[Graphics:Images/partial_12d_gr_26.gif]](Images/partial_12d_gr_26.gif){kind=small}
![[Graphics:Images/partial_12d_gr_27.gif]](Images/partial_12d_gr_27.gif)
![[Graphics:Images/partial_12d_gr_28.gif]](Images/partial_12d_gr_28.gif){kind=small}
![[Graphics:Images/partial_12d_gr_29.gif]](Images/partial_12d_gr_29.gif)
![[Graphics:Images/partial_12d_gr_30.gif]](Images/partial_12d_gr_30.gif){kind=small}
![[Graphics:Images/partial_12d_gr_31.gif]](Images/partial_12d_gr_31.gif)
![[Graphics:Images/partial_12d_gr_32.gif]](Images/partial_12d_gr_32.gif){kind=small}
![[Graphics:Images/partial_12d_gr_33.gif]](Images/partial_12d_gr_33.gif)
![[Graphics:Images/partial_12d_gr_34.gif]](Images/partial_12d_gr_34.gif){kind=small}
![[Graphics:Images/partial_12d_gr_35.gif]](Images/partial_12d_gr_35.gif)
![[Graphics:Images/partial_12d_gr_36.gif]](Images/partial_12d_gr_36.gif){kind=small}
![[Graphics:Images/partial_12d_gr_37.gif]](Images/partial_12d_gr_37.gif)
![[Graphics:Images/partial_12d_gr_38.gif]](Images/partial_12d_gr_38.gif)
![[Graphics:Images/partial_12d_gr_39.gif]](Images/partial_12d_gr_39.gif)
![[Graphics:Images/partial_12d_gr_40.gif]](Images/partial_12d_gr_40.gif)
![[Graphics:Images/partial_12d_gr_41.gif]](Images/partial_12d_gr_41.gif)
![[Graphics:Images/partial_12d_gr_42.gif]](Images/partial_12d_gr_42.gif)