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Let x , a _ ( 1 ) , dots,a _ ( k ) > 0 and lim _ ( n - >

Let x,a_(1),dots,a_(k)>0 and \lim_(n->\infty )\root(2)(n)=1\lim_(n->\infty )(\root(2)(n)-1)^(n)=0\lim_(n->\infty )(\root(b)(n)-1)^((1)/(n))=1\lim_(n->\infty )\root(2)(n x)=1\lim_(s->\infty )(a^(n 1) b^(n 1))/(a^(n) b

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