原题目:
给定一个整数数组 A,返回其中元素之和可被 K 整除的(连续、非空)子数组的数目。

示例:
输入:A = [4,5,0,-2,-3,1], K = 5
输出:7
解释:
有 7 个子数组满足其元素之和可被 K = 5 整除:
[4, 5, 0, -2, -3, 1], [5], [5, 0], [5, 0, -2, -3], [0], [0, -2, -3], [-2, -3]

思路:
**我们假设题目为A = [4,5,0], K = 5,让i从4遍历到最后,并且用5取余,则第一个取余的值为4,将第一个取余的值与下一项5相加再取余,发现也为4,说明了数组中出现了重复的余数,也代表了有一个可被k整除的数字(因为4+5-5=4说明4+5与4相隔5个数字,中间出现了5或5的倍数,可被5整除,于是找出了一个可以整除的子数组,分别是【5】)。后面将4+0=4,数组中出现了重复的余数,说明0数字到4数字之间出现了可以整除的子数组。同理可以发现只要求出数组中不同余数的重复次数并相加,即可找出重复子数组的个数。
我们可以创建一个k大小的数组,每次取余之后,取余值作为下标,让数组中对应下标的数字加一,记录了余数重复的次数,再用sum将这些数字相加即可得出结果。

#include<iostream>
#include <vector>
using namespace std;int subarraysDivByK(vector<int>& A, int K) {int res = 0, t;t = A.size();int *remainder = new int[K];remainder[0] = 1;for (int i = 1; i < K; i++){remainder[i] = 0;}int sum = 0, mod = 0;for (int i = 0; i < t; i++){mod = (mod + A[i]) % K;if (mod < 0) mod += K;res += remainder[mod];remainder[mod]++;}return res;
}int main()
{int profit;//vector<int>p = { 7,6,4,3,1 };//vector<int>p = { 4,5,0,-2,-3,1 };vector<int>p = { 9 };//vector<int>p = { 6259, -6936, 1656, -1411, 9322, -2547, 5834, 4083, -6606, -9669, 3357, 7902, 1622, 7408, 2940, -3087, 7311, 203, -8566, 9519, -4128, -3487, 4693, 2351, 2818, 909, 4, -171, -7189, 817, -8215, -2671, -5525, -8716, 5092, -1796, -3906, -1166, -2899, -8069, 4763, -5462, -3779, 6102, 3180, -4525, 9898, -2472, 6690, 6362, -6229, 8062, -6190, 887, -2681, 6785, 1518, 9438, -2998, 1366, 481, 2220, -4293, -2106, -6250, -4911, -5032, 8370, -3284, 9758, -7066, -7008, -4253, -4668, 681, -5577, -2887, 693, 7094, -7781, -2957, -2959, 2667, 5294, 3549, 1967, -9241, -5747, 2482, -1065, 8366, -4127, -8143, -9944, 2680, -8245, -8939, -2265, -3555, -7446, -7343, -9224, -1145, 1884, -8883, 8102, 1947, -900, -1005, -6900, -3990, -7725, -631, 4899, -8754, -2741, -891, -7929, -6424, 6857, -4367, 3173, -2027, -4475, -1965, 1619, -362, -5500, -8606, 1132, 5965, -6093, -6559, -6863, -9768, -2146, 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-8863, 4851, 4986, -9346, -323, 9929, -6205, 8727, -7241, -1411, 8060, -2268, -7831, -1098, 7640, 5320, -5357, -9599, -5523, 7474, -1077, -8108, 3324, 9104, -115, 1904, 2363, 960, 1051, -3611, 8797, 1438, 7639, -1339, 3477, -1865, -2640, 222, 6351, -3153, -1324, 3210, -7266, -2334, 6091, 1732, 3362, 8416, 3249, 6467, -2847, -7404, 1201, 3508, -9030, 3468, -735, 446, 8899, -3373, 6165, -2368, -580, 1817, -1889, 2740, 7022, -6582, 6328, -7326, 9994, -8708, 4879, -1417, 4809, -7305, -4646, 6033, 6606, -7425, -2520, 4212, -1266, 1878, 6176, -1087, -6996, -2113, -6427, -3595, 8245, 4284, 1383, -726, -5490, 9257, -3050, -3087, 3350, -2318, 2915, -1587, -829, 1062, 407, 6954, -9296, 7330, -8112, 3360, 4203, -4229, 8519, 2372, -2141, -7363, -6882, -4426, 7381, -4164, -2880, 1627, 5181, 4242, -9198, -7416, 1007, 3971, -2796, 3439, -169, -2342, 5726, 8230, -5509, -1902, 9272, 9406, 209, -2317, 1370, 6351, -7092, 306, -848, 9736, 949, -7204, -8696, 8891, 5034, 7647, -4713, 4850, -4713, -9539, 8031, 3738, -1097, -111, -5621, 5235, 8734, 6231, -8001, 9245, 677, -7583, 4446, 990, -4867, 3326, 4759, -1200, 8617, 1060, -3111, 9359, 1084, -3382 };/*vector<int>p = {6,1,3,2,4,7};*///vector<int>p = { 1,2 };//vector<int>p = { 3,3 };//vector<int>p = {1,4,2 };//vector<int>p = { 2,4,1 };//vector<int>p = { 1,2,3,4,5,6};profit = subarraysDivByK(p, 5);cout << profit << endl;
}

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