1- For each function fin) below, give an asymptotic upper bound using "big-Oh" notation. You should give the tightest bound possible. You must choose your answer from the following list. O(n), O(n'), 0(2"), 0(n), 0(n4), 0(n'), O(n'), 0(n'), O(n), O(n), O(n), O(n'),0(log: n), O(n'log n), O(logs n), O(logan), O(n logs n), O(log: n), O(log n), 0(1), O(n'log n),0(n"), O(n log log n), O(n log; n), O(log log n), O(n log n) (a) f(N) = 100 log N +10 N log N. (b) f(N) = ((N+ 1)(N+ 2))/2. (c) fIN) = N4 + log N (d) f(N) =logs(N) (e) f(N) = (log N)(N+N²) ) fin) = 100n- 7n² + 14n (g) fin) = log(7n?) (h) fin) = 5 log log n+ 4 log:(n) (i) fin) =n'(1 + 6n+ 2014n)

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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1- For each function fin) below, give an asymptotic upper bound using "big-Oh"
notation. You should give the tightest bound possible. You must choose your answer
from the following list.
O(n), O(n'), 0(2"), O(n"), o(n), o(n'), O(n'), O(n'), O(n'), O(n'), 0(n'),
O(n°),0(logs n), O(n'log n), O(logs n), O(login), O(n logs n), O(log: n), O(log n),
0(1), O(n'log n),0(n"), O(n log log n), O(n log, n), O(log log n), O(n log n)
(a) f(N) = 100 log N? + 10 N log N.
(b) f(N) = ((N+ 1)(N + 2)/2.
(c) f(N) = N4 + log N
(d) f(N) =logs(N)
(e) f(N) = (log N)(N+N?)
O fin) = 100n - 7n + 14n
(g) fin) = log(7n?)
(h) fin) = 5 log log n+ 4 log:(n)
(i) fin) =n'(1 + 6n+ 2014n)
Transcribed Image Text:1- For each function fin) below, give an asymptotic upper bound using "big-Oh" notation. You should give the tightest bound possible. You must choose your answer from the following list. O(n), O(n'), 0(2"), O(n"), o(n), o(n'), O(n'), O(n'), O(n'), O(n'), 0(n'), O(n°),0(logs n), O(n'log n), O(logs n), O(login), O(n logs n), O(log: n), O(log n), 0(1), O(n'log n),0(n"), O(n log log n), O(n log, n), O(log log n), O(n log n) (a) f(N) = 100 log N? + 10 N log N. (b) f(N) = ((N+ 1)(N + 2)/2. (c) f(N) = N4 + log N (d) f(N) =logs(N) (e) f(N) = (log N)(N+N?) O fin) = 100n - 7n + 14n (g) fin) = log(7n?) (h) fin) = 5 log log n+ 4 log:(n) (i) fin) =n'(1 + 6n+ 2014n)
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