Question: Imagine that there exists an algorithm (SPLIT_k) that can split a list (L) of (n) elements into (k) sublists, each containing one or more elements,

Imagine that there exists an algorithm $SPLIT_k$ that can split a list $L$ of $n$ elements into $k$ sublists, each containing one or more elements, such that sublist $i$ contains only elements whose values are less than all elements in j for i

Furthermore, assume that the k lists can be concatenated again in constant time. Consider the following algorithm:

List SORTK (List L) { List sub [k]; // To hold the sublists if (L. length() > 1) { SPLITK (L, sub); // SPLITK

(a) What is the worst-case asymptotic running time for SORTk? Why?

(b) What is the average-case asymptotic running time of SORTk? Why?

List SORTK (List L) { List sub [k]; // To hold the sublists if (L. length() > 1) { SPLITK (L, sub); // SPLITK places sublists into sub for (i=0; i

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a The worstcase asymptotic running time for SORTK can be analyzed as follows 1 SPLITK takes On time ... View full answer

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