uva 138 Street Numbers(打表大法好)
2014-12-29 19:20
302 查看
题意:打印出10个,1~m 的和等于 m~n的m和n
解析:由题意:( 1 + m ) * m = ( m + n ) * ( n - m + 1 ).
整理得: 2 * m * m = n * ( n + 1 ).
二分搞一搞 + 究极打表大法.
代码:
解析:由题意:( 1 + m ) * m = ( m + n ) * ( n - m + 1 ).
整理得: 2 * m * m = n * ( n + 1 ).
二分搞一搞 + 究极打表大法.
代码:
#include <iostream> #include <cstdio> #include <cstdlib> #include <algorithm> #include <cstring> #include <cmath> #include <stack> #include <vector> #include <queue> #include <map> #include <climits> #include <cassert> #define LL long long using namespace std; const int maxn = 1e6; const int inf = 0x3f3f3f3f; const double eps = 1e-8; const double pi = 4 * atan(1.0); const double ee = exp(1.0); int main() { #ifdef LOCAL //freopen("in.txt", "r", stdin); freopen("out.txt", "w", stdout); #endif // LOCAL printf("#include <cstdio>\n\n"); printf("int main()\n"); printf("{\n"); int cnt = 0; LL n = 2; while (cnt < 10) { LL lo = 1, hi = n; while (lo <= hi) { LL mi = (lo + hi) >> 1; LL t1 = 2 * mi * mi; LL t2 = n * (n + 1); if (t1 == t2) { printf("\tprintf(\"%10lld%10lld\\n\");\n", mi, n); cnt++; break; } if (t1 < t2) lo = mi + 1; else hi = mi - 1; } n++; } printf("\treturn 0;\n"); printf("}"); return 0; }
#include <cstdio> int main() { printf(" 6 8\n"); printf(" 35 49\n"); printf(" 204 288\n"); printf(" 1189 1681\n"); printf(" 6930 9800\n"); printf(" 40391 57121\n"); printf(" 235416 332928\n"); printf(" 1372105 1940449\n"); printf(" 7997214 11309768\n"); printf(" 46611179 65918161\n"); return 0; }
相关文章推荐
- UVA 138 Street Numbers
- UVa 138 - Street Numbers
- UVA - 138 Street Numbers
- UVA 138 Street Numbers
- UVA 138 - Street Numbers (数论)
- uva 138 street numbers
- Street Numbers - UVa 138 水题
- UVA138- Street Numbers
- UVA138(数论问题二分打表)
- uva 138 Street Numbers
- UVA138 Street Numbers(数论)
- Uva 138-Street Numbers(佩尔方程)
- uva138 - Street Numbers
- UVA - 138 Street Numbers 公式题
- UVa 138 - Street Numbers (门牌号)
- UVA138 - Street Numbers(等差数列)
- UVA 138 Street Numbers
- uva 138 - Street Numbers
- UVA - 138 - Street Numbers (简单数论)
- UVA 138 - Street Numbers (佩尔方程递推求解)