Binary search halves the range each pass, and every bug in it is a bound that fails to shrink. This question asks for the number of comparisons alongside the answer, so a search that finds the right element by doing linear work is visibly not a binary search.
What you are given
The driver builds a SORTED int array and passes it to your methods. Write a class named Searcher. Do not write a main method.
The question
(a) public static int linear(int[] data, int target) returns the first index holding target, or -1.
(b) public static int binary(int[] data, int target) returns AN index holding target, or -1. The array is sorted.
(c) public static int binarySteps(int[] data, int target) returns how many times the loop body of your binary search runs.
(d) public static boolean contains(int[] data, int target) returns whether target is present.
What the reader is looking for
Write class Searcher with the four static methods described. No main method.
A binary search keeps a low and a high index and moves one of them PAST the midpoint every pass. Setting low = mid rather than mid + 1 never terminates.
Part (c) counts the passes of the same loop, so it must have the same shape as part (b).
Worked examples
These show what a correct answer prints. There are more cases you cannot see, and they use different values, so an answer built around just these numbers will fail.
Example 1 input
7
1 3 5 7 9 11 13
9
Example 1 output
4
true
3
true
Example 2 input
8
2 4 6 8 10 12 14 16
16
Example 2 output
7
true
4
true
Your answer
Main.java
Input for the Run button
How this is scored: your answer runs against every test case, and the fraction it passes becomes your score out of 4. That is not how a human AP reader marks a rubric, so treat the score as a check on whether your code works, and the rubric above as the thing you are actually practising.
Stuck?
Hint 1
The driver prints whether the binary search FOUND the target rather than which index it landed on, because with repeated values a correct binary search may legitimately return any of them.
Hint 2
The step count is what separates a real binary search from a loop wearing its name. On sixteen sorted elements a binary search never needs more than five passes.
Hint 3
Move low to mid + 1 and high to mid - 1. Using mid itself leaves the range the same size and the loop never ends.
Before you submit
4 mistake(s) that lose points on this question
Each of these is a real error the grader catches. Check your answer against them before you submit, not instead of trying.
the binary search never checks the last remaining element
the binary search moves the wrong bound, so it searches the wrong half
part (a) returns the last match rather than the first
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