4. Identical Distribution 10 Complete the 13 An e-commerce company specializes in cards

4. Identical Distribution 10 Complete the 13 An e-commerce company specializes in cards with sports figures on them. Each sport has different categories of cards. For instance, there might be more desirable cards with the most popular sports personalities, others with small pieces of a player’s jersey attached and so on. They have a number of each category of card, and want to make some number of packets that contain equal numbers of any type of card. To do this, they will add more cards of each type until each can be divided equally among same number of packets. Determine the minimum number of additional cards needed to create a number of packets with equal type distribution 16 tnt cardPackets (vo 20 Example n=5 cardTypes = {4, 7, 5, 11, 15) In order to make 2 matching packets, the following numbers of additional cards of each type must be added: 10.1, 1, 1. 1. This sums to 4 additional cards. The numbers of cards would then be 14 8,6, 12, 16) and they can be divided evenly among 2 packets. If 3 packets are created an additional 2. 2 1. 1.0 cards are needed, sum = 6 items. This yields quantities (6, 9, 6, 12, 15). Any number of packets 2 2 can be created, but creating 2 packets requires the minimal number of additional cards. Function Description Complete the function cardPackets in the editor below. cardPackets has the following parameter(s): int cardTypes/n]: each cardTypes[i] represents the quantity of card type that is available Returns in the minimum number of additional cards to add Sample Case 0 Sample Input For Custom Testing STOIN Function cardTypes [] size n = 5 cardTypes = [3, 8, 7, 6, 4] 5 3 B 2 6 Sample Output 2 Explanation There are n= 5 types of cards in the amounts of card Types = 13.8, 7, 6, 4). In order to make 2 matching packets, the following numbers of additional cards of each type must be added: (1, 0, 1, 0, 0] which sums to 2 additional cards. The numbers of cards would then be 14, 8, 8, 6, 4, and they can be divided evenly among 2 packets. 3 packets are created, an additional [0, 1, 2, 0, 2 cards are needed, sum=5 items. This yields quantities E. 9.9.6.6] Any number of packets 2 2 can be created, but creating 2 packets requires te minimal number of additional cards.