Advanced Re-rooting Dynamic Programming Walkthrough
Re-rooting DP is a tree-DP variant that looks intimidating at first, yet becomes very mechenical once the pattern is recognized. The following problems illustrate the key techniques.
Problem 1 – USACO 2012 FEB "Nearby Cows"
Task: for every node i compute the sum of weights of all nodes whose distance to i is at most K.
Constraints: n ...
Posted on Wed, 29 Jul 2026 16:38:52 +0000 by daf_cr
Algorithmic Breakdown of AtCoder Beginner Contest 063 Problems
Problem A: Threshold Validation
Statement: Evaluate the summation of two integer inputs. Return the calculated value if it remains within or below ten; otherwise, flag an invalid state.
Approach: Direct arithmetic comparison eliminates the need for complex graph algorithms. Computing the aggregate and applying a single conditional branch yields ...
Posted on Sat, 25 Jul 2026 16:40:08 +0000 by TeamTJ
AtCoder Beginner Contest 159: Complete Editorial and Solutions
A - The Number of Even Pairs
Given (n) even numbers and (m) odd numbers, count the number of ways to choose two distinct numbers such that their sum is even. A sum is even only if both numbers have the same parity. The number of ways to pick two evens is (\binom{n}{2} = n(n-1)/2), and for two odds its (\binom{m}{2} = m(m-1)/2). The total is the ...
Posted on Sun, 19 Jul 2026 16:34:57 +0000 by mc2007
AtCoder Beginner Contest 352 Solutions
Problem A - AtCoder Line Straightforward check: determine whether point z lies between x and y on the number line. Simply swap if necessary to ansure x ≤ y, then verify the condition. Click to view code
#include <cstdio>
#include <algorithm>
using namespace std;
int main()
{
int n, p, q, r;
scanf("%d%d%d%d", & ...
Posted on Thu, 16 Jul 2026 17:03:34 +0000 by craigbabe
AtCoder Beginner Contest 014 - Problem Solutions
Problem A
Given a snacks to distribute equally among b people. Snacks cannot be divided. Find the minimum number of additional snacks that need to be purchased.
Solution
Each person requires ceil(a/b) snacks. Therefore, the total snacks needed is ceil(a/b) * b. The additional snacks required is ceil(a/b) * b - a.
int snacks, people;
std::cin &g ...
Posted on Tue, 14 Jul 2026 17:33:54 +0000 by ypkumar
AtCoder ABC 044 Problem Solutions
A
Problem:
You need to stay for (n) consecutive days. The pricing is (x) yuan per night for the first (k) days, and (y) yuan per night thereafter. What is the total cost?
Solution:
(min(k, n) \cdot x + max(n - k, 0) \cdot y)
B
Problem:
Given a string (s), determine if it is "beautiful". A string is beautiful if every lowercase charac ...
Posted on Mon, 13 Jul 2026 16:37:11 +0000 by justsomeone
AtCoder ABC 447 Contest Solutions
Problem D - Take ABC 2
An efficient approach involves processing the string from the end to identify and count valid "ABC" sequences.
#include <vector>
#include <string>
#include <iostream>
using namespace std;
void processString() {
string input;
cin >> input;
vector<int> posA, posB, posC;
...
Posted on Sat, 11 Jul 2026 16:17:57 +0000 by Sa177ir
Algorithmic Breakdown of AtCoder Beginner Contest 313
A: Minimum Increments to Surpass the Suffix Peak
The task requires determining how many unit additions must be applied to the first element so it strictly exceeds every subsequent value in the sequence. By scanning the subarray starting from the second index, we locate its highest value. The operation count is derived from the gap between that ...
Posted on Fri, 10 Jul 2026 17:48:44 +0000 by JamesU2002
Solutions for AtCoder Beginner Contest 052 Problems in C++
A – Two Rectangles [Max Area Logic]
Given the dimensions of two rectangles:
Rectangle 1: (A \times B)
Rectangle 2: (C \times D)
Determine and output the larger area. Tie-breaking is irrelevant.
i64 a, b, c, d;
std::cin >> a >> b >> c >> d;
i64 r1 = a * b, r2 = c * d;
i64 best = (r1 >= r2) ? r1 : r2;
std::cout <&l ...
Posted on Sun, 28 Jun 2026 17:59:34 +0000 by Angus
AtCoder ABC 001: Interval Merging and Wind Classification Problems
Problem A
Subtract two itnegers and output the result.
int a, b;
cin >> a >> b;
cout << a - b << endl;
Problem B
Problem Statement
Given an integer (n), compute the value of (F(n)):
$$F(n) = \begin{cases} 0 & n < 100 \ \lfloor \frac{n}{100} \rfloor & 100 \leq n \leq 5000 \ \lfloor \frac{n}{1000} \rfloor + 50 ...
Posted on Fri, 26 Jun 2026 17:23:41 +0000 by gamesmad