Answer:
The next step is to find the middle element in the sorted list by taking the left sublist of the middle element
Step-by-step explanation:
In order to understand the answer to the question properly; take note of the following steps;
Take for example;
Search the location of value 23 using binary search in the following:
23, 22, 30, 27, 31, 19, 35, 32, 42, 44.
Step 1: Sort the values;
19, 22, 23, 27, 30, 31, 32, 35, 42, 44
Step 2: Find the middle element in the sorted list.
This is done using the following formula low + ½(low + high)
where low = lowest index = 0
high = highest index = 9
mid = low + ½(0 + 9)
mid = 0 + ½(9)
mid = 0 + 4.5
mid = 4.5
mid = 4 (when we have a decimal point, we make use of only the integer part)
So, the midpoint is item on the 4th index; that's 30
Step 3: Compare the search element with the middle element in the sorted list
Step 4: If both are matched, then display "Given element is found!!!" and terminate the function.
Step 5 - If both are not matched, then check whether the search element is smaller or larger than the middle element. Is this true? No
Step 6 - If the search element is smaller than middle element, repeat steps 2 for the left sublist of the middle element. Is this true? Yes
...........
This is the part I need (so, I'll stop here).
Step 6 says repeat step 2 but by taking the left sublist of the middle element.
This means that; we'll chunk off every items at the right hand side of the midpoint; the midpoint then becomes the high; this gives us:
19, 22, 23, 27,30
..... This is the required next step