A14278 | Contest Start
时间限制1s
内存限制256MB
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题目描述
There are $n$ people participating in some contest, they start participating in $x$ minutes intervals. That means the first participant starts at time $0$ , the second participant starts at time $x$ , the third — at time $2 \cdot x$ , and so on.
Duration of contest is $t$ minutes for each participant, so the first participant finishes the contest at time $t$ , the second — at time $t + x$ , and so on. When a participant finishes the contest, their dissatisfaction equals to the number of participants that started the contest (or starting it now), but haven't yet finished it.
Determine the sum of dissatisfaction of all participants.
Duration of contest is $t$ minutes for each participant, so the first participant finishes the contest at time $t$ , the second — at time $t + x$ , and so on. When a participant finishes the contest, their dissatisfaction equals to the number of participants that started the contest (or starting it now), but haven't yet finished it.
Determine the sum of dissatisfaction of all participants.
输入格式
The first line contains a single integer $k$ ( $1 \le k \le 1000$ ) — the number of test cases.
Each of the next $k$ lines contains three integers $n$ , $x$ , $t$ ( $1 \le n, x, t \le 2 \cdot 10^9$ ) — the number of participants, the start interval and the contest duration.
Each of the next $k$ lines contains three integers $n$ , $x$ , $t$ ( $1 \le n, x, t \le 2 \cdot 10^9$ ) — the number of participants, the start interval and the contest duration.
输出格式
Print $k$ lines, in the $i$ -th line print the total dissatisfaction of participants in the $i$ -th test case.
输入输出样例
输入 #1
4 4 2 5 3 1 2 3 3 10 2000000000 1 2000000000
输出 #1
5 3 3 1999999999000000000
In the first example the first participant starts at $0$ and finishes at time $5$ . By that time the second and the third participants start, so the dissatisfaction of the first participant is $2$ .
The second participant starts at time $2$ and finishes at time $7$ . By that time the third the fourth participants start, so the dissatisfaction of the second participant is $2$ .
The third participant starts at $4$ and finishes at $9$ . By that time the fourth participant starts, so the dissatisfaction of the third participant is $1$ .
The fourth participant starts at $6$ and finishes at $11$ . By time $11$ everyone finishes the contest, so the dissatisfaction of the fourth participant is $0$ .
In the second example the first participant starts at $0$ and finishes at time $2$ . By that time the second participants starts, and the third starts at exactly time $2$ . So the dissatisfaction of the first participant is $2$ .
The second participant starts at time $1$ and finishes at time $3$ . At that time the third participant is solving the contest.
The second participant starts at time $2$ and finishes at time $7$ . By that time the third the fourth participants start, so the dissatisfaction of the second participant is $2$ .
The third participant starts at $4$ and finishes at $9$ . By that time the fourth participant starts, so the dissatisfaction of the third participant is $1$ .
The fourth participant starts at $6$ and finishes at $11$ . By time $11$ everyone finishes the contest, so the dissatisfaction of the fourth participant is $0$ .
In the second example the first participant starts at $0$ and finishes at time $2$ . By that time the second participants starts, and the third starts at exactly time $2$ . So the dissatisfaction of the first participant is $2$ .
The second participant starts at time $1$ and finishes at time $3$ . At that time the third participant is solving the contest.
C++ 编辑器
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评测结果：Accepted