76. Arrange the following functions in ascending or- der of growth rate: 4000 log n, 2n2...

Question

Question

76. Arrange the following functions in ascending or- der of growth rate: 4000 log n, 2n2 + 13n - 8, 1,036, 3n log n, 2 - n2,

Answer 1

Answer #1

put na 28 Let us calculate the value of all function: 4000 log no 4000*8 = 32000 en?+13n = 2*65536 + 13 (256) = 131072+ 3328

Please upvote thanks

Answer 2

Similar Homework Help Questions

Order the following functions by asymptotic growth rate. 2n log n + 2n, 210, 2 log...

Order the following functions by asymptotic growth rate. 2n log n + 2n, 210, 2 log n, 3n + 100 log n, 4n, 2n, n2 + 10n, n3, n log n2
Arrange the following functions in ascending order of asymptotic growth rate; that is if function g(n)...

Arrange the following functions in ascending order of asymptotic growth rate; that is if function g(n) immediately follows function f(n) in your list, then it should be the case that f(n) is O(g(n)): 2 Squareroot log n, 2^n, n^4/3, n(log n)^3, n log n, 2 2^n, 2^n^2. Justify your answer.
Order the following functions by asymptotic growth rate: 4n, 2^log(n), 4nlog(n)+2n, 2^10, 3n+100log(n), 2^n, n^2+10n, n^3,...

Order the following functions by asymptotic growth rate: 4n, 2^log(n), 4nlog(n)+2n, 2^10, 3n+100log(n), 2^n, n^2+10n, n^3, nlog(n) You should state the asymptotic growth rate for each function in terms of Big-Oh and also explicitly order those functions that have the same asymptotic growth rate among themselves.

Order the following functions by growth rate: N, squrerootN, N1.5, N2, NlogN, N log logN, Nlog2N,...

Order the following functions by growth rate: N, squrerootN, N1.5, N2, NlogN, N log logN, Nlog2N, Nlog(N2), 2/N,2N, 2N/2, 37, N2 logN, N3. Indicate which functions grow at the same rate.
Arrange the following functions in ascending order of growth rate. That is, if function g(n) immediately...

Arrange the following functions in ascending order of growth rate. That is, if function g(n) immediately follows function f(n) in your list, then it should be the case that f(n) -O(gln) fl (n) = n/i f2 (n)- 3" fs (n)-nIg(n') JA (n)- ()+54 More specifically, match the functions f? through fe to the corresponding positions a through f to illustrate the correct asymptotic order: I Choose ] I Choose ] Choose ] Choose ] I Choose ] I Choose ]
16. Order the following functions from lowest to highest 0-class. fs= 4n /n+2n2 - fonlg (n')-lg (n'3) f2- 3n -l...

16. Order the following functions from lowest to highest 0-class. fs= 4n /n+2n2 - fonlg (n')-lg (n'3) f2- 3n -lg (lg (n)) + n°.5 fs=3n3- 2n2 +4n - 5 f, 31459 + 1.5n lg (n) f=1.2" - 0.8" +2n2 16. Order the following functions from lowest to highest 0-class. fs= 4n /n+2n2 - fonlg (n')-lg (n'3) f2- 3n -lg (lg (n)) + n°.5 fs=3n3- 2n2 +4n - 5 f, 31459 + 1.5n lg (n) f=1.2" - 0.8" +2n2

1. Take the following list of functions and arrange them in ascending order of growth rate....

1. Take the following list of functions and arrange them in ascending order of growth rate. That is, if function g(n) immediately follows function f(n) in your list, then it should be the case that f(n) is (g(n)). fi(n) = 10”, fz(n) = n3, f3(n) =n", fa(n) = log2 n, f5(n) = 2V1082 n
Compare the asymptotic orders of growth of the following pairs of functions. log2 n and ....

Compare the asymptotic orders of growth of the following pairs of functions. log2 n and . n (n+1)/2 and n2. 2n and 3n
Arrange the following functions in a list so that each function is big-O of the next...

Arrange the following functions in a list so that each function is big-O of the next function. The function in the end of the list is given. f1(n)=n0.5, f2(n)=1000log(n), f3(n)=nlog(n), f4(n)=2n!, f5(n)=2n, f6(n)=3n, and f7(n)=n2. Please show work

Needs to be explained also, like what method you used to compare the growth rate. Thank...

Needs to be explained also, like what method you used to compare the growth rate. Thank you 4) Order the following functions by growth rate. Indicate which functions grow at the same rate (15 points) N, N2, log N, N log N, log(N2), log2 N, N log2N, 2, 2N, 37, N2 log N, 5logN, N3, 10N log N2