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Question Number 190082 by Rupesh123 last updated on 27/Mar/23
Answered by a.lgnaoui last updated on 29/Mar/23
L=ex3x3−3(1−x)(1+x2+x)(x3−1)+1+(1−x)(1+x)(x2−1)+1exx3−31−xx3+1−xx2=ex3x3−[31−xx3−x(1−x)x3)]=1x3(ex3−31−x1)x=1Xx→0X→+∞X3(e1X3−31−1X)limX→∞L=+∞(1−3)=−∞β=−∞3!β=−∞
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