Order the following functions according to their growth rates from slowest to fastest. 5n, (2n)!, nlog(n), 2", 1000 log(n), n95 + n80 A 1000 log(n), 5n, n85 +n80, nlog(n), 2". (2n)! 1000 log(n), 5n, nlog(n), n85+n80, 2", (2n)! 1000 log(n), 5n, nlog(n), 2", h)!, n95+n 80 D 1000 log(n), 5n, nlog(n), (2n)!, n85 +n80, 2n

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.6: Exponential And Logarithmic Equations
Problem 14E
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Order the following functions according to their growth rates from slowest to fastest.
5n, (2n)!, nlog(n), 2", 1000 log(n), n85 +n80
1000 log(n), 5n, n85
+n80, nlog(n), 2", (2n)!
1000 log(n), 5n, nlog(n), n95 +n80, 2", (2n)!
© 1000 log(n), 5n, nlog(n), 2", !, n85 + n80
1000 log(n), 5n, nlog(n), (2n)!, n85 + n80, 20
Transcribed Image Text:Order the following functions according to their growth rates from slowest to fastest. 5n, (2n)!, nlog(n), 2", 1000 log(n), n85 +n80 1000 log(n), 5n, n85 +n80, nlog(n), 2", (2n)! 1000 log(n), 5n, nlog(n), n95 +n80, 2", (2n)! © 1000 log(n), 5n, nlog(n), 2", !, n85 + n80 1000 log(n), 5n, nlog(n), (2n)!, n85 + n80, 20
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