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HORRIBLE - Horrible Queries |
World is getting more evil and it's getting tougher to get into the Evil League of Evil. Since the legendary Bad Horse has retired, now you have to correctly answer the evil questions of Dr. Horrible, who has a PhD in horribleness (but not in Computer Science). You are given an array of N elements, which are initially all 0. After that you will be given C commands. They are -
* 0 p q v - you have to add v to all numbers in the range of p to q (inclusive), where p and q are two indexes of the array.
* 1 p q - output a line containing a single integer which is the sum of all the array elements between p and q (inclusive)
Input
In the first line you'll be given T, number of test cases.
Each test case will start with N (N <= 100 000) and C (C <= 100 000). After that you'll be given C commands in the format as mentioned above. 1 <= p, q <= N and 1 <= v <= 10^7.
Output
Print the answers of the queries.
Example
Input:
1
8 6
0 2 4 26
0 4 8 80
0 4 5 20
1 8 8
0 5 7 14
1 4 8
Output:
80
508
Added by: | Iqram Mahmud |
Date: | 2010-12-04 |
Time limit: | 2.329s |
Source limit: | 50000B |
Memory limit: | 1536MB |
Cluster: | Cube (Intel G860) |
Languages: | All except: ASM64 |
Resource: | Own. Thanks to Emir Habul. |
hide comments
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2024-06-14 23:53:52
take long long by adding value to the node |
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2023-10-21 10:42:19
TLE ;( |
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2023-07-06 11:46:48
EZ AC ONE GO TRIVIAL Please make harder test cases, my O(n^4) solution passed |
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2022-11-29 18:27:05
Make sure to clear the arrays :) |
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2022-06-07 13:28:52
Don't forget to update the lazy to 0 after every testcase |
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2022-04-23 06:36:01
If anyone is facing any problem with segment tree size you can try out submitting here ** It got accepted there but here gave wa NB: use long long instead of int Last edit: 2023-05-12 22:46:04 |
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2022-02-03 18:29:54
AC in 1 go, Solved using fenwick tree |
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2021-08-27 19:48:21 Jean-Ralph Aviles
Don't use 32 bit integers anywhere. |
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2021-08-25 19:02:12
Solved with segment tree + lazy propagation, just gotta remember about those long longs |
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2021-07-19 03:13:51
1 segment tree AC in 2 go |