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Question Number 169803 by cortano1 last updated on 09/May/22

Answered by greougoury555 last updated on 09/May/22

x−1= y lim_(y→0) (((y+1)−((((n+1)(y+1)^n −1)/n))^(1/(n+1)) )/y^(2 ) ) = lim_(y→0) ((1−(((((n(n+1))/n)(y+1)^(n−1) )((((n+1)(y+1)^n −1)/n))^((−n)/(n+1)) )/(n+1)))/(2y))

x−1=ylimy→0(y+1)−((n+1)(y+1)n−1n)1n+1y2=limy→01−(n(n+1)n(y+1)n−1)((n+1)(y+1)n−1n)−nn+1n+12y

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