Sort these functions in an increasing order: b^n, n^b, log n, n, n'log n, n! O n, log n, n'log n, b^n, n^b, n! O log n, n, n'log n, n^b, b^n, n O log n, n, n'log n, n^b, nl, b^n O log n, n, n'log n, b^n, n^b, n!

Computer Networking: A Top-Down Approach (7th Edition)
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ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Sort these functions in an increasing order: b^n, n^b, log n, n, n'log n, n!
Complete the following algorithm (dotted line) so that it locates the last occurrence of the smallest element in a finite list o
integers, where the integers in the list are not necessarily distinct.
Procedure LastSmallest (a 1. a 2..... an: integers)
On, log n, n'log n, b^n, n^b, n!
O log n, n, n'log n, n^b, b^n, n!
O log n, n, n'log n, n^b, nl, b^n
O log n, n, n'log n, b^n, n^b, n!
min: a 1
for
location : 1
2 to n
if min 2 ai then
min: ai
return location
O location: ai+1
O location i+1
O location al
O location:
Give a big-O estimate for the number of operations used in this segment of an algorithm:
i-1
t: 0
while is n
t: t/3+i
1:- 21
O O(n)
O O(log 2n)
O O(n log 3 n)
O O(log 3 n)
What is the time complexity of the following algorithm?
Procedure Q(a_1, a_2, ..... a_n: integers)
x := -1000
for i:=1 to n log n
for j: 1 to i
for k:=1 to 1,000
if i> 0 then x:= x + 1,000
return x
O O((n log n)^2)
O O(n log n)
O O(n (log n)^2)
O O(1000 n (log n)^2).
Transcribed Image Text:plz help with these questions and plz answer them quickly Sort these functions in an increasing order: b^n, n^b, log n, n, n'log n, n! Complete the following algorithm (dotted line) so that it locates the last occurrence of the smallest element in a finite list o integers, where the integers in the list are not necessarily distinct. Procedure LastSmallest (a 1. a 2..... an: integers) On, log n, n'log n, b^n, n^b, n! O log n, n, n'log n, n^b, b^n, n! O log n, n, n'log n, n^b, nl, b^n O log n, n, n'log n, b^n, n^b, n! min: a 1 for location : 1 2 to n if min 2 ai then min: ai return location O location: ai+1 O location i+1 O location al O location: Give a big-O estimate for the number of operations used in this segment of an algorithm: i-1 t: 0 while is n t: t/3+i 1:- 21 O O(n) O O(log 2n) O O(n log 3 n) O O(log 3 n) What is the time complexity of the following algorithm? Procedure Q(a_1, a_2, ..... a_n: integers) x := -1000 for i:=1 to n log n for j: 1 to i for k:=1 to 1,000 if i> 0 then x:= x + 1,000 return x O O((n log n)^2) O O(n log n) O O(n (log n)^2) O O(1000 n (log n)^2).
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