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lim(n-> +∞) 2^(n+1) . sin(1/2^n)
consider
let
y =1/2^x
lim(x-> +∞) 2^(x+1) . sin(1/2^x)
=lim(y->0) siny/ (2y)
=1/2
=>
lim(n-> +∞) 2^(n+1) . sin(1/2^n)=1/2
(5)
lim(x->1) sin(x^2-1)/(x-1) (0/0)
=lim(x->1) 2x.cos(x^2-1)
=2
consider
let
y =1/2^x
lim(x-> +∞) 2^(x+1) . sin(1/2^x)
=lim(y->0) siny/ (2y)
=1/2
=>
lim(n-> +∞) 2^(n+1) . sin(1/2^n)=1/2
(5)
lim(x->1) sin(x^2-1)/(x-1) (0/0)
=lim(x->1) 2x.cos(x^2-1)
=2
追问
能写出来一下吗
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