A. Queries
time limit per test

0.25 s

memory limit per test

64 MB

input

standard input

output

standard output

Mathematicians are interesting (sometimes, I would say, even crazy) people. For example, my friend, a mathematician, thinks that it is very fun to play with a sequence of integer numbers. He writes the sequence in a row. If he wants he increases one number of the sequence, sometimes it is more interesting to decrease it (do you know why?..) And he likes to add the numbers in the interval [l;r]. But showing that he is really cool he adds only numbers which are equal some mod (modulo m).

Guess what he asked me, when he knew that I am a programmer? Yep, indeed, he asked me to write a program which could process these queries (n is the length of the sequence):

  • + p r It increases the number with index p by r. (, )

    You have to output the number after the increase.

  • - p r It decreases the number with index p by r. (, ) You must not decrease the number if it would become negative.

    You have to output the number after the decrease.

  • s l r mod You have to output the sum of numbers in the interval which are equal mod (modulo m). () ()
Input

The first line of each test case contains the number of elements of the sequence n and the number m. (1 ≤ n ≤ 10000) (1 ≤ m ≤ 10)

The second line contains n initial numbers of the sequence. (0 ≤ number ≤ 1000000000)

The third line of each test case contains the number of queries q (1 ≤ q ≤ 10000).

The following q lines contains the queries (one query per line).

Output

Output q lines - the answers to the queries.

Examples
Input
3 4
1 2 3
3
s 1 3 2
+ 2 1
- 1 2
Output
2
3
1

【题解】

m棵线段树即可

树状数组就够了,但是我就是想写线段树练一练怎么了(唔)

 #include <iostream>
#include <cstdlib>
#include <cstring>
#include <algorithm>
#include <cstdio>
#define max(a, b) ((a) > (b) ? (a) : (b))
#define min(a, b) ((a) < (b) ? (a) : (b)) inline void read(long long &x)
{
x = ;char ch = getchar(), c = ch;
while(ch < '' || ch > '')c = ch, ch = getchar();
while(ch <= '' && ch >= '')x = x * + ch - '', ch = getchar();
if(c == '-')x = - x;
} const long long INF = 0x3f3f3f3f;
const long long MAXN = + ; long long n,m,num[MAXN],sum[][MAXN]; void build(long long o = , long long l = , long long r = n)
{
if(l == r)
{
sum[num[l]%m][o] += num[l];
return;
}
long long mid = (l + r) >> ;
build(o << , l, mid);
build(o << | , mid + , r);
for(register long long i = ;i <= ;++ i)
sum[i][o] = sum[i][o << ] + sum[i][o << | ];
return;
} void modify(long long p, long long shu, long long x, long long o = , long long l = , long long r = n)
{
if(l == p && l == r)
{
sum[shu % m][o] += x * shu;
return;
}
long long mid = (l + r) >> ;
if(mid >= p) modify(p, shu, x, o << , l, mid);
else modify(p, shu, x, o << | , mid + , r);
sum[shu % m][o] = sum[shu % m][o << ] + sum[shu % m][o << | ];
} long long ask(long long ll, long long rr, long long rk, long long o = , long long l = , long long r = n)
{
if(ll <= l && rr >= r) return sum[rk][o];
long long mid = (l + r) >> ;
long long ans = ;
if(mid >= ll) ans += ask(ll, rr, rk, o << , l, mid);
if(mid < rr) ans += ask(ll, rr, rk, o << | , mid + , r);
return ans;
} long long q;
char c; int main()
{
read(n), read(m);
for(register long long i = ;i <= n;++ i)
read(num[i]);
build();
read(q);
for(register long long i = ;i <= q;++ i)
{
long long tmp1,tmp2,tmp3;
scanf("%s", &c);
if(c == 's')
{
read(tmp1), read(tmp2), read(tmp3);
printf("%I64d\n", ask(tmp1, tmp2, tmp3));
}
else if(c == '+')
{
read(tmp1), read(tmp2);
modify(tmp1, num[tmp1], -);
num[tmp1] += tmp2;
modify(tmp1, num[tmp1], );
printf("%I64d\n", num[tmp1]);
}
else
{
read(tmp1), read(tmp2);
modify(tmp1, num[tmp1], -);
if(num[tmp1] - tmp2 >= ) num[tmp1] -= tmp2;
modify(tmp1, num[tmp1], );
printf("%I64d\n", num[tmp1]);
}
}
return ;
}

GYM100741 A

GYM100741 A Queries的更多相关文章

  1. 实践 HTML5 的 CSS3 Media Queries

    先来介绍下 media,确切的说应该是 CSS media queries(CSS 媒体查询),媒体查询包含了一个媒体类型和至少一个使用如宽度.高度和颜色等媒体属性来限制样式表范围的表达式.CSS3 ...

  2. SQL Server 阻止了对组件 'Ad Hoc Distributed Queries' 的 STATEMENT'OpenRowset/OpenDatasource' 的访问

    delphi ado 跨数据库访问 语句如下 ' and db = '帐套1' 报错内容是:SQL Server 阻止了对组件 'Ad Hoc Distributed Queries' 的 STATE ...

  3. CSS3 Media Queries 实现响应式设计

    在 CSS2 中,你可以为不同的媒介设备(如屏幕.打印机)指定专用的样式表,而现在借助 CSS3 的 Media Queries 特性,可以更为有效的实现这个功能.你可以为媒介类型添加某些条件,检测设 ...

  4. 使用CSS3 Media Queries实现网页自适应

    原文来源:http://webdesignerwall.com 翻译:http://xinyo.org 当今银屏分辨率从 320px (iPhone)到 2560px (大屏显示器)或者更大.人们也不 ...

  5. SQL Queries from Transactional Plugin Pipeline

    Sometimes the LINQ, Query Expressions or Fetch just doesn't give you the ability to quickly query yo ...

  6. Media Queries 详解

    Media Queries直译过来就是“媒体查询”,在我们平时的Web页面中head部分常看到这样的一段代码:  <link href="css/reset.css" rel ...

  7. SPOJ GSS3 Can you answer these queries III[线段树]

    SPOJ - GSS3 Can you answer these queries III Description You are given a sequence A of N (N <= 50 ...

  8. SPOJ GSS1 Can you answer these queries I[线段树]

    Description You are given a sequence A[1], A[2], ..., A[N] . ( |A[i]| ≤ 15007 , 1 ≤ N ≤ 50000 ). A q ...

  9. 【Codeforces710F】String Set Queries (强制在线)AC自动机 + 二进制分组

    F. String Set Queries time limit per test:3 seconds memory limit per test:768 megabytes input:standa ...

随机推荐

  1. SQL中的long text

    SQL中的long text 问题: 解决方法: SELECT CONVERT(VARCHAR(5000),参考文献) AS 参考文献 FROM tpi20160503 出现原因:

  2. Docker系列(十四):Kubernetes API和源码分析

    Kubernetes API入门 Ku8 eye开源项目

  3. JS对象迭代v-for

    <!DOCTYPE html> <html lang="zh"> <head> <title></title> < ...

  4. 转:Linux 文件IO理解

    源地址http://blog.csdn.net/lonelyrains/article/details/6604851 linux文件IO操作有两套大类的操作方式:不带缓存的文件IO操作,带缓存的文件 ...

  5. 2019 西电ACM校赛网络赛 题解

    今年题目难度有较大提升,总体与往年类似,数学题居多.以下为我通过的部分题解. 赛题链接:http://acm.xidian.edu.cn/contest.php?cid=1053 A - 上帝视角 我 ...

  6. eclipse安装m2e

    Installation You can install last M2Eclipse release by using the following update site from within E ...

  7. C# 把十六进制表示的ASCII码转换为对应的字符组成的字符串

    0x30表示字符‘0’的ASCII码.

  8. vue 全局方法(单个和多个方法)

    参考: https://www.cnblogs.com/zhcBlog/p/9892883.html          https://blog.csdn.net/xuerwang/article/d ...

  9. java笔试之计算n x m的棋盘格子

    请编写一个函数(允许增加子函数),计算n x m的棋盘格子(n为横向的格子数,m为竖向的格子数)沿着各自边缘线从左上角走到右下角,总共有多少种走法,要求不能走回头路,即:只能往右和往下走,不能往左和往 ...

  10. CodeChef TRIPS-Children Trips 树上分块

    参考文献国家集训队2015论文<浅谈分块在一类在线问题的应用>-邹逍遥 题目链接 题目大意 一棵n个节点的树,树的每条边长度为1或2,每次询问x,y,z. 要求输出从x开始走,每次只能走到 ...