To what Big-O set will this algorithm belong to? In other words, what is the complexity of this algorithm? Briefly explain why you came up with your answer. Note: Since n usually refers to input size, you may assume it is a positive integer. The ellipsis (...) indicates a repetition until the pattern is finished.

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
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To what Big-O set will this algorithm belong to? In other words, what is the complexity of this algorithm? Briefly explain why you came up with your answer.

Note: Since n usually refers to input size, you may assume it is a positive integer. The ellipsis (...) indicates a repetition until the pattern is finished. 

def f1(n) :
def f5(n):
print(1)
print(2)
while n > 0:
print(n)
n = (n/2) + 0.1
...
print (n-4)
print (n-3)
def f6(n) :
for i 1 in range (n) :
for i 2 in range (n) :
def f2(n):
total = 0
for i n in range (n):
f3 (n)
for z in range (n):
for i in range (n):
for j in range (i):
def f7(n, b = ""):
total += 1
if n > 1:
f7 (n/3, b + "0")
f7 (n/3, b + "1")
f7 (n/3, b + "2")
f7 (n/3, b + "3")
idef f3(n) :
for i in range (n):
for j in range (n):
1
break
else:
print(n)
print (b)
idef f4(n, list_of_length_n):
print(list_of_length_n)
Transcribed Image Text:def f1(n) : def f5(n): print(1) print(2) while n > 0: print(n) n = (n/2) + 0.1 ... print (n-4) print (n-3) def f6(n) : for i 1 in range (n) : for i 2 in range (n) : def f2(n): total = 0 for i n in range (n): f3 (n) for z in range (n): for i in range (n): for j in range (i): def f7(n, b = ""): total += 1 if n > 1: f7 (n/3, b + "0") f7 (n/3, b + "1") f7 (n/3, b + "2") f7 (n/3, b + "3") idef f3(n) : for i in range (n): for j in range (n): 1 break else: print(n) print (b) idef f4(n, list_of_length_n): print(list_of_length_n)
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