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function HYBRIDSORT (A[0..n-1]) if n > 10 then B[0.. [n/2] 1] A[0..[n/2] 1] C[0..[n/2] -1] A[[n/2]..n 1] HYBRIDSORT (B[0..[n/2] 1]) HYBRIDSORT(C[0..[n/2] - 1]) MERGE(B[0..
function HYBRIDSORT (A[0..n-1]) if n > 10 then B[0.. [n/2] 1] A[0..[n/2] 1] C[0..[n/2] -1] A[[n/2]..n 1] HYBRIDSORT (B[0..[n/2] 1]) HYBRIDSORT(C[0..[n/2] - 1]) MERGE(B[0.. [n/2] 1], C[0..[n/2] 1], A[0..n 1]) INSERTIONSORT(A[0..n - 1]) else (a) Explain why this sorting algorithm takes less amount of time compared to INSERTIONSORT, when sorting a large collection of elements. (b) Explain why this sorting algorithm takes less amount of time compared to MERGESORT, when sorting a large collection of elements.
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The given algorithm is a hybrid sorting algorithm that combines two different sorting techniques a recursive divideandconquer approach similar to MergeSort for larger arrays and InsertionSort for smal...
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Discrete and Combinatorial Mathematics An Applied Introduction
Authors: Ralph P. Grimaldi
5th edition
201726343, 978-0201726343
