256.cpp, C++ Solution of complete-search problem: UVa 256 - Quirksome Squares. In this post we will see how we can solve this challenge in C++ for UVa Online Judge.
- 256 Quirksome Squares Meaning
- 256 Quirksome Squares Definition
- 256 Quirksome Squares Quilt Pattern
- 256 Quirksome Squares For Sale
- Uva 256 - Quirksome Squares
GitHub Gist: star and fork ooJerryLeeoo's gists by creating an account on GitHub. @@ -33,6 +33,7 @@ UVa 231 - Testing the CATCHER: UVa 256 - Quirksome Squares: UVa 264 - Count on Cantor: UVa 272 - TEX Quotes: UVa 291 - The House Of Santa Claus. UVa 10911 - Forming Quiz Teams Older. UVa 256 - Quirksome Squares. Problem ID: 256. Quirksome Squares. UVa Online Judge Problem Statement Single Output Problem. Solution uDebug. Most Popular Input UVa Online Judge. Select Input (1) Sign Up to Vote. User Date Votes; 1: UVa Online Judge: 03 May 2016 10:58:30: 11.
Problem Description
256 Quirksome Squares Meaning
The number 3025 has a remarkable quirk: if you split its decimal representation in two strings of equallength (30 and 25) and square the sum of the numbers so obtained, you obtain the original number:
(30 + 25)2 = 3025
The problem is to determine all numbers with this property having a given even number of digits.
For example, 4-digit numbers run from 0000 to 9999. Note that leading zeroes sho
...You can find the full details of the problem Quirksome Squares at UVa Online Judge
Solution: Please check the 256.cpp snippet for the solution.
256 Quirksome Squares Definition
Solution originally posted at: Github by @SITZ
| 256 - Quirksome Squares | |
| Useful Links | |
| Problem Statement |
Summary[edit]
Find the numbers such the sum of two numbers both of a given digit length n/2; where n can be 2,4,6,8. Find the numbers whose digits concatentated equals the sum of the two digits squared.
Explanation[edit]
- You could precalculate this answer or you could find all the squares within the digit range of n. For example if n=2 then the squares with n or less digits will be 0,1,4,9,16...,81. but we can eliminate a number of choices when we find the appropriate numbers that add up to that specific square and figure out if its square root is equal to the square. Examples:
Optimizations[edit]
- Get all the results and store them in an array and print them out for later use.
Input[edit]
Output[edit]
256 Quirksome Squares Quilt Pattern
References[edit]
256 Quirksome Squares For Sale
Uva 256 - Quirksome Squares