Most sorting techniques require both 
comparisons  and exchanges.  A comparison checks one value
against another (e.g., is a[i]>a[j]?).  An exchange moves a value from
one place to another or exchanges two values (we won't distinguish 
between these two.) Thus the first pass in Selection Sort will make N-1
comparisons but only one exchange (swapping the first element with the
smallest one).
Fill in the tables below
to give the big-O complexities of Selection Sort, Insertion Sort, and
Bubble Sort for each of these operations on sorted and reverse-sorted arrays.
- 
For an already sorted array of N elements.
 
| Sort | Comparisons | Exchanges |  
| Selection Sort |  |  |  
| Insertion Sort |  |  |  
| Bubble Sort |  |  |  
 
 
- 
For a reverse-sorted array of N elements.
 
| Sort | Comparisons | Exchanges |  
| Selection Sort |  |  |  
| Insertion Sort |  |  |  
| Bubble Sort |  |  |