We have that the appropriate statement will be
III only.
Option B
From the question we are told
Consider the following algorithms. Each algorithm operates on a list containing n elements, where n is a very large integer.
I. An algorithm that accesses each element in the list twice.
II. An algorithm that accesses each element in the list n times.
III. An algorithm that accesses only the first 10 elements in the list, regardless of the size of the list. Which of the algorithms run in reasonable time?
Generally In order to get admission to every thing in the list twice, the algorithm has to traverse the listing twice,
which leads to 2*n entry to operations.
And if the every factor is accessed n times, the listing will be traversed n time, which leads to n^2 get right of entry to operations.
If n is a very giant integer, each 2*n and n^2 are plenty larger.
So, there will be solely ten entry to operations and this algorithm will have a sensible jogging time.
Therefore
An algorithm that accesses only the first 10 elements in the list, regardless of the size of the list. Which of the algorithms run in reasonable time
III only.
Option B
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