3 人解决，7 人已尝试。
4 份提交通过，共有 22 份提交。
8.8 EMB 奖励。
4982. Hide and seek
单点时限: 5.0 sec
内存限制: 512 MB
lbromine,KomorebiandAmuzilike to play hide-and-seek in the teaching building. The teaching building is very large and its structure is very strange. It is composed of $n$ classrooms numbered from $1$ to $n$ and $n-1$ two-way passages, and any two classrooms can reach each other.
lbromineis responsible for finding and KomorebiandAmuziare responsible for hiding.But the teaching building is too big, solbromine makes a rule that the KomorebiandAmuzi can only hide in the classroom with the classroom number in the range of $[l, r] $.
At the beginning,lbrominecan use his transmission device to transmit to any classroom in the teaching building with $0$ seconds, and then search for Komorebiand Amuzialong the passages of the classrooms. In order to evaluate whether the selected interval $[l, r] $is reasonable, lbromine wants to know the shortest possible time he needs to find Komorebi and Amuzifor some intervals.
输入格式
The first line of input contains a positive integer $n $ ($1 \leq n\leq1 \times10 ^ 5 $) , indicating the number of classrooms in the teaching building.
The next $n-1 $ line has three integers $u, v, w $ in each line, indicating that there is a passage between classroom $u$ and classroom $v$ , and lbromine needs $w$ seconds to pass through the passage $(1 \leq u, v \leq n, 1 \leq w \leq 10 ^ 9)$
An integer $q$ in line $n+1$ represents the number of queries $(1 \leq q \leq1 \times 10 ^ 4)$
The next $q$ line has two integers $l,r $ per line,indicating the query interval $(1 \leq l<r \leq n)$
输出格式
For each query output one line contains one integer indicating the shortest possible time for him to find Komorebi and Amuzi.
样例
Input
5 1 5 1 5 4 2 2 4 3 3 4 4 3 1 3 3 5 2 3
Output
6 2 7
提示
The structure of the teaching building in the sample is as follows
So for the interval $[1,3]$ ,if Komorebi hides in classroom $1$ and Amuzi hides in classroom $2$,lbromine can transmit to classroom $1$ and go through classroom $5$ and $4$ to classroom $2$ using $6$ secends.It can be proved that this is the shortest possible time for lbromine to find Komorebi and Amuzi.
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