∫4xe2x2dx - ∫eudu= e2x2+2 +C, ∫u6 du - ∫u7 + C, ∫xe2x2 dx - 1/4e2x2+C, ∫sen4x cos4x dx - ∫(sen4x)2 sobre 8 + C, ∫x (x-2)5 dx - (x-2)7 sobre 7 +(x-2)6 sobre 3 + C, ʃ5 dx - 5x+C, ∫ex dx - ex+C, ∫2x4 dx - 2x5 sobre 5 +C, ∫4x3 dx - x4 +C, ∫(3x5+3x4+2x2)dx - 1/2 x6+ 3/5x5+2/3 x3+C,

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