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Question Number 171108 by akolade last updated on 08/Jun/22
Answered by qaz last updated on 08/Jun/22
∫01x3−2x4+x5(x+1)7dx=∫12(x−1)3(x−2)2x7dx=∫12x5−7x4+19x3−25x2+16x−4x7dx=[−1x+72x2−193x3+254x4−165x5+23x6]12=1960
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