求lim(x→1)(1/(x+1)^2)^e^(-1)/(X-1)^2lim(x→1)【1/(x+1)^2】^e^【(-1)/(X-1)^2】= =、更正下

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求lim(x→1)(1/(x+1)^2)^e^(-1)/(X-1)^2lim(x→1)【1/(x+1)^2】^e^【(-1)/(X-1)^2】==、更正下求lim(x→1)(1/(x+1)^2)^e^

求lim(x→1)(1/(x+1)^2)^e^(-1)/(X-1)^2lim(x→1)【1/(x+1)^2】^e^【(-1)/(X-1)^2】= =、更正下
求lim(x→1)(1/(x+1)^2)^e^(-1)/(X-1)^2
lim(x→1)【1/(x+1)^2】^e^【(-1)/(X-1)^2】= =、更正下

求lim(x→1)(1/(x+1)^2)^e^(-1)/(X-1)^2lim(x→1)【1/(x+1)^2】^e^【(-1)/(X-1)^2】= =、更正下
显然,当x→1时,分子(1/(x+1)^2)^e^(-1)≠0
而分母(x-1)^2=0
所以,原极限为+∞!