Intégrales définies

Calculer les intégrales définies suivantes

                          3 \!\(∫\_ -1 \% 1 \) 2 x  - x + 1 x

                             2 \!\(∫\_ 0 \% 1 \) (1 - x)  x

                              2 u \!\(∫\_ 0 \% 1 \)     u

                              2 \!\(∫\_ 4 \% 2 \) t Sqrt[t  + 4] t

                               2                              ln [x] \!\(∫\_ 1 \%  \) ------ x                                x

               1 \!\(∫\_ -------- \%  \) (2 x - 1) ln(x) x             

\!\(∫\_ -1 \% 2 \) 2 Sqrt[4 - x] x x

                           t - 2 \!\(∫\_ -2 \% -1 \) ------------ t                          2                         t  - 4 t + 3

            π                  2 \!\(∫\_ ---- \% 0 \) tg(x) (tg [x] + 1) x              4

Solutions


Created by Mathematica  (March 29, 2007)
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