There are N gas stations along a circular route, where the amount of gas at station i isgas[i].

You have a car with an unlimited gas tank and it costscost[i]of gas to travel from station i to its next station (i+1). You begin the journey with an empty tank at one of the gas stations.

Return the starting gas station's index if you can travel around the circuit once, otherwise return -1.

Note: 
The solution is guaranteed to be unique.

题意:N个气站围成一圈,在气站i有气gas[i],从i到i+1要用掉气cost[i],问能否环绕一圈

思路:走完整圈的前提条件是gas的总量要大于cost的总量。能从一个气站到下一个气站的条件是,之前多余的总气sum加上当前气站的总量要不小于当前的cost。这两点是要意识到的,其次,我们在想问题时,要将圆当做数组来想。

最关键的是,若从一个气站到下一个 气站不满足条件了,起始点的下标应该怎么计算?

若当前气站i不满足条件,起始点start的下标应从i+1开始,为什么?如:从下标为0开始,到下标为5不满足,为什么起始点下标不是从1开始,而是从6开始?因为,在当前下标之前每过一个气站之后sum都是大于等于0的(不然早就不满足了,为什么?sum小于0说明之前的消耗大于提供的),即气有剩余,当前站点之前的任意一个小的区间的sum都是小于当前这整段区间的sum,就这样到下标为5时,还是不满足,所以当前之前的任意下标都是不满足条件的。代码如下:

 class Solution {
public:
int canCompleteCircuit(vector<int> &gas, vector<int> &cost)
{
int sum=,start=,total=;
for(int i=;i<gas.size();++i)
{
sum+=gas[i]-cost[i];
total+=gas[i]-cost[i]; if(sum+gas[i]<cost[i]) //这里直接写sum<0也可以
{
start=i+;
sum=;
}
}
if(total<)
return -; return start;
}
};

参考了牛客网友的回答

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