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UPDATEIT - Update the array ! |
You have an array containing n elements initially all 0. You need to do a number of update operations on it. In each update you specify l, r and val which are the starting index, ending index and value to be added. After each update, you add the 'val' to all elements from index l to r. After 'u' updates are over, there will be q queries each containing an index for which you have to print the element at that index.
Input
First line consists of t, the number of test cases. (1 <= t <= 10)
Each test case consists of "n u", number of elements in the array and the number of update operations, in the first line (1 <= n <= 10000 and 1 <= u <= 100000)
Then follow u lines each of the format "l r val" (0 <= l, r < n, 0 <= val <=10000)
Next line contains q, the number of queries. (1 <= q <= 10000)
Next q lines contain an index (0 <= index < n)
Output
For each test case, output the answers to the corresponding queries in separate lines.
Example
Input: 1
5 3
0 1 7
2 4 6
1 3 2
3
0
3
4
Output:
7
8
6
Added by: | Pandian |
Date: | 2013-10-15 |
Time limit: | 1s |
Source limit: | 50000B |
Memory limit: | 1536MB |
Cluster: | Cube (Intel G860) |
Languages: | All except: ASM64 |
Resource: | Own |
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2018-06-19 12:37:03
5 lines of code and 5 TLE due to cin cout.. |
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2018-06-18 21:33:42
No BIT or segment tree needed |
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2018-05-09 08:14:53
how to read and write to standard input output (console) in Javascript (Spidermonkey , Rhino). I tried using readline() but it does not work. |
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2017-12-22 21:44:37
Difference array technique gives overall O(n) . O(1) ->For each update O(n) -> Processing O(1) ->Query |
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2017-12-19 17:32:46
I had written a code of complexity O(u+n+q) but still getting tle in java. Can anyone tell me why? |
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2017-11-18 13:32:59
Use the fact that updates occur before queries and you can do it without BIT ;) |
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2017-11-08 08:35:18 Ravi Upadhyay
can be solved without using segment tree or BIT. O(q+n) simple solution is possible. |
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2017-11-08 04:27:01
Don't forget to use scanf and printf |
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2017-10-27 23:11:08
Using Fewick Trees/Bit trees does the job . |
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2017-10-25 19:24:32
10 Lines Code. Only Basic Logic Needed:) |