Problem Statement
Taro has prepared delicious kiwi fruit juice. He poured it into N bottles numbered from 0 to N-1. The capacity of the i-th bottle is capacities[i] liters, and he poured bottles[i] liters of kiwi juice into this bottle.
Now he wants to redistribute juice in the bottles. In order to do this, he will perform M operations numbered from 0 to M-1 in the order in which he will perform them. For the i-th operation, he will pour kiwi juice from bottle fromId[i] to bottle toId[i]. He will stop pouring when bottle fromId[i] becomes empty or bottle toId[i] becomes full, whichever happens earlier.
Return an int[] that contains exactly N elements and whose i-th element is the amount of kiwi juice in the i-th bottle after all pouring operations are finished.
Now he wants to redistribute juice in the bottles. In order to do this, he will perform M operations numbered from 0 to M-1 in the order in which he will perform them. For the i-th operation, he will pour kiwi juice from bottle fromId[i] to bottle toId[i]. He will stop pouring when bottle fromId[i] becomes empty or bottle toId[i] becomes full, whichever happens earlier.
Return an int[] that contains exactly N elements and whose i-th element is the amount of kiwi juice in the i-th bottle after all pouring operations are finished.
Definition
- Class:
- KiwiJuiceEasy
- Method:
- thePouring
- Parameters:
- int[], int[], int[], int[]
- Returns:
- int[]
- Method signature:
- int[] thePouring(int[] capacities, int[] bottles, int[] fromId, int[] toId)
- (be sure your method is public)
Constraints
- capacities will contain between 2 and 50 elements, inclusive.
- Each element of capacities will be between 1 and 1,000,000, inclusive.
- capacities and bottles will contain the same number of elements.
- For each i, bottles[i] will be between 0 and capacities[i], inclusive.
- fromId will contain between 1 and 50 elements, inclusive.
- fromId and toId will contain the same number of elements.
- Each element of fromId and toId will be between 0 and N-1, inclusive, where N is the number of elements in capacities.
- For each i, fromId[i] and toId[i] will be distinct.
Examples
{20, 20}{5, 8}{0}{1}Returns: {0, 13 }He pours kiwi juice from bottle 0 to bottle 1. After pouring, bottle 0 will become empty and bottle 1 will contain 13 liters of kiwi juice.{10, 10}{5, 8}{0}{1}Returns: {3, 10 }He will stop pouring when bottle 1 becomes full.{30, 20, 10}{10, 5, 5}{0, 1, 2}{1, 2, 0}Returns: {10, 10, 0 }{14, 35, 86, 58, 25, 62}{6, 34, 27, 38, 9, 60}{1, 2, 4, 5, 3, 3, 1, 0}{0, 1, 2, 4, 2, 5, 3, 1}Returns: {0, 14, 65, 35, 25, 35 }{700000, 800000, 900000, 1000000}{478478, 478478, 478478, 478478}{2, 3, 2, 0, 1}{0, 1, 1, 3, 2}Returns: {0, 156956, 900000, 856956 }