Final answer:
The list of functions can be ordered by the Big O notation as follows: f(n) = n, g(n) = n log n, h(n) = n².
Step-by-step explanation:
The list of functions can be ordered by the Big O notation as follows:
- f(n) = n, g(n) = n log n, h(n) = n²
- f(n) = n log n, g(n) = n, h(n) = n²
- f(n) = n², g(n) = n, h(n) = n log n
- f(n) = n², g(n) = n log n, h(n) = n
To determine the order, we look at the growth rates of these functions as n approaches infinity. The function with the lowest growth rate is f(n) = n, followed by g(n) = n log n, and the highest growth rate is h(n) = n².