C++ Programming Problem: You are given n sets S₁, S2,..., Sn. For each i, you want to choose i E Sį, such that the variance of the multiset {x1,x2,...,n} is minimized. The variance of a multiset {₁, 2,...,n} is defined as Σ 1(x; – μ)2 - 0² where is the mean, which equals n Say the minimum possible variance is R. Print n² x R. It can be proved that n² R is always an integer. Input: 2 3371 2511 Output: n 4

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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C++ Programming Problem:
You are given n sets S₁, S2,..., Sn.
For each ?, you want to choose ; E Sį, such that the variance of the multiset
{x1,x2,..., n} is minimized.
The variance of a multiset {x₁,x2,..., n} is defined as
Σ 1(; – μ)2
02
where is the mean, which equals
n
Say the minimum possible variance is R. Print n² x R. It can be proved that n² R
is always an integer.
Input:
2
3371
2511
Output:
i=1 i
n
4
Transcribed Image Text:C++ Programming Problem: You are given n sets S₁, S2,..., Sn. For each ?, you want to choose ; E Sį, such that the variance of the multiset {x1,x2,..., n} is minimized. The variance of a multiset {x₁,x2,..., n} is defined as Σ 1(; – μ)2 02 where is the mean, which equals n Say the minimum possible variance is R. Print n² x R. It can be proved that n² R is always an integer. Input: 2 3371 2511 Output: i=1 i n 4
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