Question: 2 . 2 0 . Show that any array of integers x [ 1 dotsn ] can be sorted in O ( n + M

2.20. Show that any array of integers x[1dotsn] can be sorted in O(n+M) time, where
M=maxixi-minixi
For small M, this is linear time: why doesn't the (nlogn) lower bound apply in this case?
2 . 2 0 . Show that any array of integers x [ 1

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