All parts of Q11 please. 11.) (a) Show how to Merge (not Mergesort) three ordered lists each of size n/3, with a total of at most-n compare operations.3(b) Let's examine a new Merge sort algorithm, where parameter A in (A,n) is a list of numbers to besorted and n is the total length of list A.Procedure mergeSort (A,n)::ifElsen=1 then return Adivide A into three equal size lists B, C, D,B: mergesort(B,n/3)C:=mergesort(C,n/3)D:=mergesort(D,n/3)return merge(B, C, D)End.Set up and solve a recurrence relation to analyze the worst-case number of operations of compares thatthis version does.

In the above question, an Algorithm is mentioned In the above question, an Algorithm is mentioned

Answered: recurrence relation

Engineering

Computer Science

recurrence relation

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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All parts of Q11 please.

11.) (a) Show how to Merge (not Mergesort) three ordered lists each of size n/3, with a total of at most
-n compare operations.
3
(b) Let's examine a new Merge sort algorithm, where parameter A in (A,n) is a list of numbers to be
sorted and n is the total length of list A.
Procedure mergeSort (A,n)::
if
Else
n=1 then return A
divide A into three equal size lists B, C, D,
B: mergesort(B,n/3)
C:=mergesort(C,n/3)
D:=mergesort(D,n/3)
return merge(B, C, D)
End.
Set up and solve a recurrence relation to analyze the worst-case number of operations of compares that
this version does.

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