"from collections import deque
def updateword(words, startword, end_word):
if end_word not in words:
return None # Early exit if end_word is not in the dictionary
queue = deque([(start_word, 0)]) # (word, steps)
visited = set([start_word]) # Keep track of visited words
while queue:
word, steps = queue.popleft()
if word == end_word:
return steps # Found the target word, return steps
for i in range(len(word)):
"
叶 路. - "from collections import deque
def updateword(words, startword, end_word):
if end_word not in words:
return None # Early exit if end_word is not in the dictionary
queue = deque([(start_word, 0)]) # (word, steps)
visited = set([start_word]) # Keep track of visited words
while queue:
word, steps = queue.popleft()
if word == end_word:
return steps # Found the target word, return steps
for i in range(len(word)):
"See full answer
"Reversing a linked list is a very popular question. We have two approaches to reverse the linked list: Iterative approach and recursion approach.
Iterative approach (JavaScript)
function reverseLL(head){
if(head === null) return head;
let prv = null;
let next = null;
let cur = head;
while(cur){
next = cur.next; //backup
cur.next = prv;
prv = cur;
cur = next;
}
head = prv;
return head;
}
Recursion Approach (JS)
function reverseLLByRecursion("
Satyam S. - "Reversing a linked list is a very popular question. We have two approaches to reverse the linked list: Iterative approach and recursion approach.
Iterative approach (JavaScript)
function reverseLL(head){
if(head === null) return head;
let prv = null;
let next = null;
let cur = head;
while(cur){
next = cur.next; //backup
cur.next = prv;
prv = cur;
cur = next;
}
head = prv;
return head;
}
Recursion Approach (JS)
function reverseLLByRecursion("See full answer
"public static boolean isPalindrome(String str){
boolean flag = true;
int len = str.length()-1;
int j = len;
for(int i=0;i<=len/2;i++){
if(str.charAt(i)!=str.charAt(j--)){
flag = false;
break;
}
}
return flag;
}"
Sravanthi M. - "public static boolean isPalindrome(String str){
boolean flag = true;
int len = str.length()-1;
int j = len;
for(int i=0;i<=len/2;i++){
if(str.charAt(i)!=str.charAt(j--)){
flag = false;
break;
}
}
return flag;
}"See full answer
"We can use dictionary to store cache items so that our read / write operations will be O(1).
Each time we read or update an existing record, we have to ensure the item is moved to the back of the cache. This will allow us to evict the first item in the cache whenever the cache is full and we need to add new records also making our eviction O(1)
Instead of normal dictionary, we will use ordered dictionary to store cache items. This will allow us to efficiently move items to back of the cache a"
Alfred O. - "We can use dictionary to store cache items so that our read / write operations will be O(1).
Each time we read or update an existing record, we have to ensure the item is moved to the back of the cache. This will allow us to evict the first item in the cache whenever the cache is full and we need to add new records also making our eviction O(1)
Instead of normal dictionary, we will use ordered dictionary to store cache items. This will allow us to efficiently move items to back of the cache a"See full answer
Software Engineer
Data Structures & Algorithms
+6 more
🧠 Want an expert answer to a question? Saving questions lets us know what content to make next.
"#include
#include
#include
using namespace std;
vector diff(const vector& A, const vector& B) {
unordered_set elements;
vector result;
for (const auto& element : A) {
elements.insert(element);
}
for (const auto& element : B) {
if (elements.find(element) == elements.end()) {
result.push_back(element);
} else {
elements.erase(element);
}
}
for"
Warrenbuff - "#include
#include
#include
using namespace std;
vector diff(const vector& A, const vector& B) {
unordered_set elements;
vector result;
for (const auto& element : A) {
elements.insert(element);
}
for (const auto& element : B) {
if (elements.find(element) == elements.end()) {
result.push_back(element);
} else {
elements.erase(element);
}
}
for"See full answer
"we can use two pointer + set like maintain i,j and also insert jth character to set like while set size is equal to our window j-i+1 then maximize our answer and increase jth pointer till last index"
Kishor J. - "we can use two pointer + set like maintain i,j and also insert jth character to set like while set size is equal to our window j-i+1 then maximize our answer and increase jth pointer till last index"See full answer
"Idea for solution:
Reverse the complete char array
Reverse the words separated by space. i.e. Find the space characters and the reverse the subarray between two space characters.
vector reverseSubarray(vector& arr, int s, int e)
{
while (s reverseWords(vector& arr )
{
int n = arr.size();
reverse(arr, 0, n - 1"
Rahul M. - "Idea for solution:
Reverse the complete char array
Reverse the words separated by space. i.e. Find the space characters and the reverse the subarray between two space characters.
vector reverseSubarray(vector& arr, int s, int e)
{
while (s reverseWords(vector& arr )
{
int n = arr.size();
reverse(arr, 0, n - 1"See full answer
"this assumes that the dependency among courses is in a growing order:
0 -> 1 -> 2 -> ...
if not, then the code will not work"
Gabriele G. - "this assumes that the dependency among courses is in a growing order:
0 -> 1 -> 2 -> ...
if not, then the code will not work"See full answer
"Initialize left pointer: Set a left pointer left to 0.
Iterate through the array: Iterate through the array from left to right.
If the current element is not 0, swap it with the element at the left pointer and increment left.
Time complexity: O(n). The loop iterates through the entire array once, making it linear time.
Space complexity: O(1). The algorithm operates in-place, modifying the input array directly without using additional data structures.
"
Avon T. - "Initialize left pointer: Set a left pointer left to 0.
Iterate through the array: Iterate through the array from left to right.
If the current element is not 0, swap it with the element at the left pointer and increment left.
Time complexity: O(n). The loop iterates through the entire array once, making it linear time.
Space complexity: O(1). The algorithm operates in-place, modifying the input array directly without using additional data structures.
"See full answer
"Without using a recursive approach, one can perform a post-order traversal by removing the parent nodes from the stack only if children were visited:
def diameterOfTree(root):
if root is None:
return 0
diameter = 0
stack = deque([[root, False]]) # (node, visited)
node_heights = {}
while stack:
curr_node, visited = stack[-1]
if visited:
heightleft = nodeheights.get(curr_node.left, 0)
heightright = nodehe"
Gabriele G. - "Without using a recursive approach, one can perform a post-order traversal by removing the parent nodes from the stack only if children were visited:
def diameterOfTree(root):
if root is None:
return 0
diameter = 0
stack = deque([[root, False]]) # (node, visited)
node_heights = {}
while stack:
curr_node, visited = stack[-1]
if visited:
heightleft = nodeheights.get(curr_node.left, 0)
heightright = nodehe"See full answer
"In python
def find_duplicates(arr1: List[int], arr2: List[int]) -> List[int]:
result = list(set(arr1) & set(arr2))
return result
"
Sammy R. - "In python
def find_duplicates(arr1: List[int], arr2: List[int]) -> List[int]:
result = list(set(arr1) & set(arr2))
return result
"See full answer
"Maybe we can use this solution:
1, connect all the strings together, and add an integer value ahead each string.
2, use Huffmans algorithm to encode the step 1 result, to make the result size smaller.
3, return the root of Huffmans tree.
This solution man be slower than the common serialize method, but it can save a lot of memory, I think, at lease doing serialize is mainly for tranfering data or storing data."
Jordan Z. - "Maybe we can use this solution:
1, connect all the strings together, and add an integer value ahead each string.
2, use Huffmans algorithm to encode the step 1 result, to make the result size smaller.
3, return the root of Huffmans tree.
This solution man be slower than the common serialize method, but it can save a lot of memory, I think, at lease doing serialize is mainly for tranfering data or storing data."See full answer
"If 0's aren't a concern, couldn't we just
multiply all numbers.
and then divide product by each number in the list ?
if there's more than one zero, then we just return an array of 0s
if there's one zero, then we just replace 0 with product and rest 0s.
what am i missing?"
Sachin R. - "If 0's aren't a concern, couldn't we just
multiply all numbers.
and then divide product by each number in the list ?
if there's more than one zero, then we just return an array of 0s
if there's one zero, then we just replace 0 with product and rest 0s.
what am i missing?"See full answer