I have a sequence, called A. It's elements are a1,a2,…,an for example: (5,11,2)
Then how to prove, that this formula results the highest value in the series?
limx→∞x√n∑i=1axi=max(a1,…,an)
Answer
hint: max(a1,a2,⋯,an)≤S≤n1x⋅max(a1,a2,⋯,an)
I have a sequence, called A. It's elements are a1,a2,…,an for example: (5,11,2)
Then how to prove, that this formula results the highest value in the series?
limx→∞x√n∑i=1axi=max(a1,…,an)
Answer
hint: max(a1,a2,⋯,an)≤S≤n1x⋅max(a1,a2,⋯,an)
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