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Please help me with question 13(c,f,h,i,k,m)
13. Show that the following equalities are correct: (a) 5n2...
Can I get some help please :) 8. Determine whether or not the following are true...
Can I get some help please :)
8. Determine whether or not the following are true and provide a full derivation explaining your answer for each. The domain of the functions of n below is the positive real numbers. For convenience, you may assume that the logs are in the base of your choice, but you should specify what base you are using in your derivation. (2 marks each) a. 6+n+is O(n3) b. 5(n log n +n) is O(n2) c....
Please provide solution/methods so I can understand how this work. Given a algorithm with f(n) 5n2...
Please provide solution/methods so I can understand how this
work.
Given a algorithm with f(n) 5n2 + 4n + 14 in the worst case, f(n) 3n2 + 17 log, n + 1in the average case, and f(n) in 17 the best case. Which of the following would be the tightest possible asymptotic descriptions of the algorithm? The following statement that would be tightest possible asymptotic description of the algorithm above A) O(n) B) o (n) C) (n?) D) On Log...
show that if ch[k-n], h[k] > = Ži h*[kn] h[k] = Str], then I Herita, 1...
show that if ch[k-n], h[k] > = Ži h*[kn] h[k] = Str], then I Herita, 1 = 1 K:-00 - ICWCTI
please help me with this 2 questions I need to know how to solve the complexity...
please help me with this 2 questions
I need to know how to solve the complexity by inner
loop and outer look and how to get the O after that
(in Data Structure and Algorithms)
book by adam drozdek
thanks ?
We were unable to transcribe this imageQuestion 2 For each of the following pairs of functions An) and g(n), determine whether /(n) = Og(n)), g(n) = 0(an)), or both. a) fn) (n-n4 c) fn) log n, d) fn) n+n...
I understand how it was simplified to n^(∈/(sqrt(logn))), but I'm trying to understand how to prove...
I understand how it was simplified to n^(∈/(sqrt(logn))), but
I'm trying to understand how to prove that logn grows faster for
0<∈<1. The derivative seems too complicated to prove this via
Lhopital's Rule, so I tried using WolframAlpha to compare the two
with logn as the numerator:
http://www.wolframalpha.com/input/?i=limit+as+n+approaches+infinity+(logn)%2F(n%5E(0.5%2F(sqrt(logn))))&rawformassumption=%7B%22FunClash%22,+%22log%22%7D+-%3E+%7B%22Log10%22%7D
However, this gives me a result of 0 for any value above 0,
which would mean that n^(∈/(sqrt(logn))) grows at a faster rate,
even when 0<∈<1.
When I try to graph it,...
Can someone please help me in solving question in attached image. Thanks Suppose that an array...
Can someone please help me in solving question in
attached image. Thanks
Suppose that an array A of n 1 numbers is given. We want to create a n x n matrix B such that, for 0 i<j<n, Bli.j] AIk] = Ali]Ali+1] for n ij 0, B[i.j] 0 +Aljl k-i I need to write a program where it accepts A as array and return B as matrix defined above, for O(n 2) algorithm
- A. B. C. D. E. F. G. H. I. J. K. ...
- A. B. C. D. E. F. G. H. I. J. K. L. M. N. O. Telecommuting - A. B. C. D. E. F. G. H. I. J. K. L. M. N. O. Change - A. B. C. D. E. F. G. H. I. J. K. L. M. N. O. Job Sharing - A. B. C. D. E. F. G. H. I. J. K. L. M. N. O. Job Redesign - A. B. C. D. E. F. G. H. I. ...
Let U ={a, b, c, d, e, f, g, h, i, j, k}. Let A={d, f,...
Let U ={a, b, c, d, e, f, g, h, i, j, k}. Let A={d, f, g, h, i, k}. Let B={a, d, f, g, h}. Let C={a, c, f. i, k} Determine (AUC) U ( AB). Choose the correct answer below and, if necessary, fill in the answer box in your choice. OA. (AUC) U(ANB)= } (Use a comma to separate answers as needed.) OB. (A'UC) U (ANB) is the empty set. LE This Question: 1 pt Let U={x|XEN...
QUESTION 5 What is the worst-case complexity of line 10 of function bar? A. O(1) B....
QUESTION 5
What is the worst-case complexity of line 10 of function
bar?
A.
O(1)
B.
O(N)
C.
O(i)
D.
O(log N)
E.
O(sqrt N)
F.
O(A[i])
G.
O(N sqrt N)
H.
O(N log N)
I.
O(N^2)
J.
O(i^2)
K.
None of the above
QUESTION 6
What is the worst-case complexity of lines 8-11 of function
bar?
A.
O(1)
B.
O(N)
C.
O(i)
D.
O(log N)
E.
O(sqrt N)
F.
O(A[i])
G.
O(N sqrt N)
H.
O(N log N)
I....
QUESTION 8 What is the worst-case complexity of line 7 of function bar? A. O(1) B....
QUESTION 8
What is the worst-case complexity of line 7 of function bar?
A.
O(1)
B.
O(N)
C.
O(i)
D.
O(log N)
E.
O(sqrt N)
F.
O(A[i])
G.
O(N sqrt N)
H.
O(N log N)
I.
O(N^2)
J.
O(i^2)
K.
None of the above
QUESTION 9
What is the worst-case complexity of lines 6-11 of function
bar?
A.
O(1)
B.
O(N)
C.
O(i)
D.
O(log N)
E.
O(sqrt N)
F.
O(A[i])
G.
O(N sqrt N)
H.
O(N log N)
I....
Can I get some help please :)
8. Determine whether or not the following are true and provide a full derivation explaining your answer for each. The domain of the functions of n below is the positive real numbers. For convenience, you may assume that the logs are in the base of your choice, but you should specify what base you are using in your derivation. (2 marks each) a. 6+n+is O(n3) b. 5(n log n +n) is O(n2) c....
Please provide solution/methods so I can understand how this
work.
Given a algorithm with f(n) 5n2 + 4n + 14 in the worst case, f(n) 3n2 + 17 log, n + 1in the average case, and f(n) in 17 the best case. Which of the following would be the tightest possible asymptotic descriptions of the algorithm? The following statement that would be tightest possible asymptotic description of the algorithm above A) O(n) B) o (n) C) (n?) D) On Log...
show that if ch[k-n], h[k] > = Ži h*[kn] h[k] = Str], then I Herita, 1 = 1 K:-00 - ICWCTI
please help me with this 2 questions
I need to know how to solve the complexity by inner
loop and outer look and how to get the O after that
(in Data Structure and Algorithms)
book by adam drozdek
thanks ?
We were unable to transcribe this imageQuestion 2 For each of the following pairs of functions An) and g(n), determine whether /(n) = Og(n)), g(n) = 0(an)), or both. a) fn) (n-n4 c) fn) log n, d) fn) n+n...
I understand how it was simplified to n^(∈/(sqrt(logn))), but
I'm trying to understand how to prove that logn grows faster for
0<∈<1. The derivative seems too complicated to prove this via
Lhopital's Rule, so I tried using WolframAlpha to compare the two
with logn as the numerator:
http://www.wolframalpha.com/input/?i=limit+as+n+approaches+infinity+(logn)%2F(n%5E(0.5%2F(sqrt(logn))))&rawformassumption=%7B%22FunClash%22,+%22log%22%7D+-%3E+%7B%22Log10%22%7D
However, this gives me a result of 0 for any value above 0,
which would mean that n^(∈/(sqrt(logn))) grows at a faster rate,
even when 0<∈<1.
When I try to graph it,...
Can someone please help me in solving question in
attached image. Thanks
Suppose that an array A of n 1 numbers is given. We want to create a n x n matrix B such that, for 0 i<j<n, Bli.j] AIk] = Ali]Ali+1] for n ij 0, B[i.j] 0 +Aljl k-i I need to write a program where it accepts A as array and return B as matrix defined above, for O(n 2) algorithm
Let U ={a, b, c, d, e, f, g, h, i, j, k}. Let A={d, f, g, h, i, k}. Let B={a, d, f, g, h}. Let C={a, c, f. i, k} Determine (AUC) U ( AB). Choose the correct answer below and, if necessary, fill in the answer box in your choice. OA. (AUC) U(ANB)= } (Use a comma to separate answers as needed.) OB. (A'UC) U (ANB) is the empty set. LE This Question: 1 pt Let U={x|XEN...
QUESTION 5
What is the worst-case complexity of line 10 of function
bar?
A.
O(1)
B.
O(N)
C.
O(i)
D.
O(log N)
E.
O(sqrt N)
F.
O(A[i])
G.
O(N sqrt N)
H.
O(N log N)
I.
O(N^2)
J.
O(i^2)
K.
None of the above
QUESTION 6
What is the worst-case complexity of lines 8-11 of function
bar?
A.
O(1)
B.
O(N)
C.
O(i)
D.
O(log N)
E.
O(sqrt N)
F.
O(A[i])
G.
O(N sqrt N)
H.
O(N log N)
I....
QUESTION 8
What is the worst-case complexity of line 7 of function bar?
A.
O(1)
B.
O(N)
C.
O(i)
D.
O(log N)
E.
O(sqrt N)
F.
O(A[i])
G.
O(N sqrt N)
H.
O(N log N)
I.
O(N^2)
J.
O(i^2)
K.
None of the above
QUESTION 9
What is the worst-case complexity of lines 6-11 of function
bar?
A.
O(1)
B.
O(N)
C.
O(i)
D.
O(log N)
E.
O(sqrt N)
F.
O(A[i])
G.
O(N sqrt N)
H.
O(N log N)
I....
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