What if you could clean up long sorted lists in just one quick pass without extra space?
Why Remove Duplicates from Sorted Array Two Pointer in DSA Java?
Imagine you have a long list of names sorted alphabetically, but some names appear more than once. You want to write down only one copy of each name on a new list.
Doing this by checking every name one by one and comparing it to all others is tiring and slow.
Manually checking each name against all others means repeating work many times. It takes a lot of time and you might miss duplicates or make mistakes.
This slow process wastes your energy and can cause errors if the list is very long.
The two-pointer method uses two markers moving through the list to quickly find and keep only unique names. It compares neighbors and skips duplicates without extra space.
This way, you get a clean list fast and without confusion.
for (int i = 0; i < arr.length; i++) { for (int j = i + 1; j < arr.length; j++) { if (arr[i] == arr[j]) { // remove duplicate } } }
int uniqueIndex = 0; for (int currentIndex = 1; currentIndex < arr.length; currentIndex++) { if (arr[currentIndex] != arr[uniqueIndex]) { uniqueIndex++; arr[uniqueIndex] = arr[currentIndex]; } }
This method lets you quickly clean sorted lists by removing duplicates in place, saving time and memory.
When managing a sorted contact list on your phone, this method helps keep only one entry per person, making your list neat and easy to use.
Manual duplicate removal is slow and error-prone.
Two-pointer technique efficiently removes duplicates in sorted arrays.
It works in place, saving memory and time.
Practice
Remove Duplicates from Sorted Array problem?Solution
Step 1: Understand the two-pointer approach
One pointer tracks the position to place the next unique element, the other scans the array.Step 2: Purpose of pointers in-place
This method avoids extra space by overwriting duplicates, keeping unique elements at the start.Final Answer:
To efficiently track unique elements and overwrite duplicates in-place -> Option DQuick Check:
Two pointers help remove duplicates without extra space [OK]
- Thinking two pointers sort the array
- Assuming a new array is created
- Confusing counting duplicates with removing them
i and j for the problem in Java?Solution
Step 1: Identify pointer roles
Pointeristarts at 0 to track unique elements,jstarts at 1 to scan ahead.Step 2: Check initialization correctness
Initializingi = 0andj = 1allows scanning from second element whileimarks last unique.Final Answer:
int i = 0, j = 1; -> Option AQuick Check:
Start i at 0, j at 1 to scan array [OK]
- Starting both pointers at 0
- Swapping i and j initialization
- Starting both pointers at 1
[1, 1, 2, 2, 3]?Solution
Step 1: Trace the two-pointer process
Start with i=0, j=1; compare elements and overwrite duplicates: unique elements are 1, 2, 3.Step 2: Count unique elements
After processing, unique elements count is 3.Final Answer:
3 -> Option BQuick Check:
Unique elements count = 3 [OK]
- Counting duplicates instead of unique
- Assuming length stays same
- Miscounting when duplicates are consecutive
int i = 0, j = 1;
while (j < nums.length) {
if (nums[i] != nums[j]) {
i++;
nums[i] = nums[j];
}
j++;
}
return i;Solution
Step 1: Analyze return value
The variableitracks last unique index, so length isi + 1.Step 2: Identify mistake in return
Returningimisses counting the first element, causing length off by one.Final Answer:
Returns i instead of i + 1 as new length -> Option CQuick Check:
Length = last index + 1 [OK]
- Returning i instead of i + 1
- Forgetting to increment j
- Using wrong comparison operator
nums = [0,0,1,1,1,2,2,3,3,4], what will be the array state after applying the two-pointer method to remove duplicates?Solution
Step 1: Apply two-pointer overwrite
Start with i=0, j=1; overwrite duplicates by moving unique elements forward: unique elements are 0,1,2,3,4.Step 2: Final array state
First five positions hold unique elements [0,1,2,3,4], rest remain unchanged or ignored.Final Answer:
[0, 1, 2, 3, 4, _, _, _, _, _] -> Option AQuick Check:
Unique elements compacted at start [OK]
- Assuming duplicates remain in place
- Misplacing unique elements
- Counting extra elements beyond unique count
Ready to prove it?
Pass the test and this pattern moves unknown
