4.11 Exercise: Suppose Algorithm A takes 3n³+5n²+100n time and Algorithm B takes 4n³ time (worst-case) on a problem of size n. If we were to plot the two curves f(n) = 3n³+5n²+100n and g(n) = 4n³, would the curve for g(n) eventually rise above that of f(n)? If so, at what value of n does that happen? Write a small program to find out.

Database System Concepts
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ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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4.11 Exercise: Suppose Algorithm A takes 3n³+5n²+100n time and Algorithm B takes 4n3 time (worst-case) on a problem of size n. If we were to plot the two curves
f(n) = 3n³+5n²+100n and g(n) = 4n³, would the curve for g(n) eventually rise above that of f(n)? If so, at what value of n does that happen? Write a small program to
find out.
Transcribed Image Text:4.11 Exercise: Suppose Algorithm A takes 3n³+5n²+100n time and Algorithm B takes 4n3 time (worst-case) on a problem of size n. If we were to plot the two curves f(n) = 3n³+5n²+100n and g(n) = 4n³, would the curve for g(n) eventually rise above that of f(n)? If so, at what value of n does that happen? Write a small program to find out.
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