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Integral

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‫‪Sajid mohammed‬‬ ‫‪sajid@madariss.fr‬‬ ‫‪www.madariss.fr‬‬ ‫اﻟﺘﻤﺮﻳﻦ اﻷول‬ ‫اﺣﺴﺐ اﻟﺘﻜﺎﻣﻼت اﻟﺘﺎﻟﻴﺔ :‬ ‫∫‬ ‫1‬ ‫2‬ ‫‪( x + 1)ln x dx‬‬ ‫∫‬ ‫0‬ ‫3‬ ‫5‬ ‫‪dx‬‬ ‫3 + ‪2x‬‬ ‫‪ln x‬‬ ‫‪dx‬‬ ‫‪x‬‬ ‫∫‬ ‫1‬ ‫2‬ ‫‪2e3 x dx‬‬ ‫∫‬ ‫1‬ ‫2−‬ ‫‪e‬‬ ‫‪ln t‬‬ ‫‪dt‬‬ ‫‪t‬‬ ‫∫‬ ‫1‬ ‫2‬ ‫1− ‪x‬‬ ‫‪dx‬‬ ‫2 + ‪x² − 2x‬‬ ‫‪π‬‬ ‫3−‬ ‫‪∫ (x‬‬ ‫0‬ ‫3‬ ‫‪+ 2 x ² − 1)dx‬‬ ‫∫‬ ‫0‬ ‫2‬ ‫‪3 e2 x dx‬‬ ‫∫‬ ‫1‬ ‫‪e‬‬ ‫‪e‬‬ ‫∫‬ ‫1‬ ‫2‬ ‫2‬ ‫‪du‬‬ ‫²)1 − ‪(3 u‬‬ ‫∫‬ ‫0‬ ‫‪(2 x 3 − x + 1)dx‬‬ ‫‪π‬‬ ‫∫‬ ‫0‬ ‫4‬ ‫2‬ ‫‪sin x cos x‬‬ ‫‪dx‬‬ ‫1 + ‪cos ² x‬‬ ‫²‪∫ x‬‬ ‫1‬ ‫‪e‬‬ ‫‪ln x‬‬ ‫‪dx‬‬ ‫

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