i Organize the following functions into six columns. Items in the same column should have the same asymptotic growth rates (big-O). If a column is to the left of another column, all its growth rates should be slower than those of the column to its right. n2, n!, log2 n, n log2 n, 3n, 5n² + 3, 2", 10000, n log3 n, 100n, 3log3n ii Using the definition of big-O, show 100n + 5 = 0(n). Give a particular c and no. iii Using the definition of big-O, show that n = 0(2"). Give a particular c and no.
i Organize the following functions into six columns. Items in the same column should have the same asymptotic growth rates (big-O). If a column is to the left of another column, all its growth rates should be slower than those of the column to its right. n2, n!, log2 n, n log2 n, 3n, 5n² + 3, 2", 10000, n log3 n, 100n, 3log3n ii Using the definition of big-O, show 100n + 5 = 0(n). Give a particular c and no. iii Using the definition of big-O, show that n = 0(2"). Give a particular c and no.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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