5 3 2 4 3 1 5 2
1 In the first operation, whichever contiguous subsequence of length $3$ we choose, the minimum element in it is $1$. Thus, the first operation removes $A_3=1$ and now we have $A=(4,3,5,2)$. In the second operation, it is optimal to choose $(A_2,A_3,A_4)=(3,5,2)$ as the contiguous subsequence of length $3$ and remove $A_4=2$. In this case, the largest element removed is $2$, and the smallest is $1$, so their difference is $2-1=1$.
10 1 6 1 1 2 3 5 8 13 21 34 55
7
11 7 5 24979445 861648772 623690081 433933447 476190629 262703497 211047202 971407775 628894325 731963982 822804784
451211184
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{
"statement_type": "Markdown",
"content": "You are given an integer sequence $A$ of length $N$ and an integer $K$. You will perform the following operation on this sequence $Q$ times:\n\n* Choose a contiguous subsequence of length $K$, then re...",
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