lim[4-2^(n+1)/2^n+2^(n+2)],n→∝
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lim[4-2^(n+1)/2^n+2^(n+2)],n→∝lim[4-2^(n+1)/2^n+2^(n+2)],n→∝lim[4-2^(n+1)/2^n+2^(n+2)],n→∝答：分子分母同除以2
lim[4-2^(n+1)/2^n+2^(n+2)],n→∝
lim[4-2^(n+1)/2^n+2^(n+2)],n→∝
lim[4-2^(n+1)/2^n+2^(n+2)],n→∝
答：分子分母同除以2^(n+2),得到式子【4/2^(n+2)-1/2】/(1/4+1）,当n→∝时,分子等于-1/2,分母等于5/4,所以结果是(-1/2)/(5/4)=-2/5.
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