Language is python 3 Sample>>> partition_modulo_n(3, [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11]){0: [0, 3, 6, 9], 1: [1, 4, 7, 10], 2: [2, 5, 8, 11]}>>> partition_modulo_n(3, [-6, -5, -4, -3, -2, -1, 0, l, 2, 3, 4,5]){0: [-6, -3, 0, 3], 1: [-5, -2, 1, 4], 2: [-4, -1, 2, 5]}>> partition_modulo_n(3, [17, 20, -16, 34, 28, 47, -49, 37, -43,-19, -8, 19]{0: [], 1: [34, 28, 37, -8, 19], 2: [17, 20, -16, 47, -49, -43,-19]}>>> partition_modulo_n(4, [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11]){0: [0, 4, 8], 1: [1, 5, 9], 2: [2, 6, 10], 3: [3, 7, 11]}>>> partition_modulo_n(4, [-6, -5, -4, -3, -2, -1, 0, l, 2, 3, 4,5])){0: [-4, 0, 4], 1: [-3, 1, 5], 2: [-6, -2, 2], 3: [-5, -1, 3]}>> partition_modulo_n(4, [17, 20, -16, 34, 28, 47, -49, 37, -43,-19, -8, 19]){0: [20, -16, 28, -8], 1: [17, 37, -43, -19], 2: [34], 3: [47, -49,19]}>>> partition_modulo_n(-4, [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11]){-3: [1, 5, 9], -2: [2, 6, 10], -1: [3, 7, 11], 0: [0, 4, 8]}>>> partition_modulo_n(-4, [-6, -5, -4, -3, -2, -1, 0, 1, 2, 3, 4,5]){-3: [-3, 1, 5], -2: [-6, -2, 2], -1: [-5, -1, 3], 0: [-4, 0, 4]}>>> partition_modulo_n(-4, [17, 20, -16, 34, 28, 47, -49, 37, -43,-19, -8, 19]){-3: [17, 37, -43, -19], -2: [34], -1: [47, -49, 19], 0: [20, -16,28, -8]}Input/OutputInput consists of a single integer by itself on the first line to represent n, and zero ormore space-separated integers on the second line to represent integers in list t.HackerRank will read in the integers and pass the arguments to your function, andthen output the dictionary, with the keys sorted in a natural order. Dictionary values,however, will not be sorted.Constraintsisinstance (n, int) and all(isinstance(i, int) for i in t) and n !=o is True. 2. Partition modulo nBackgroundRefer to the problem "Partition modulo three" for a discussion on partitioning aset into equivalence classes defined on a relation.ChallengeWrite a function called partition_modulo_n that accepts an integer n and alist of integers t as its arguments, and returns a dictionary that partitions thelist. Each possible remainder, from o to n - 1, is a key in the dictionary, with itsassociated value being a list containing elements from the argument list t thatleave that remainder.The function must leave the argument list t unmodified, i.e.,partition_modulo_n has no side-effects.NoteThe dictionary must contain a list value for each possible remainder, even if noelements from the argument list t have that remainder, i.e., if no elementshave a given remainder then the list value associated with that remainder keywill be an empty list. Elements in the dictionary values must appear in the sameorder as in the argument list t. n may be negative, in which case theremainders are non-positive by convention.

Program structure: In this program, we can use a dictionary whose keys are from 0 to n-1 and it…

2. Partition modulo n Background Refer to the problem "Partition modulo three" for a discussion on partitioning a set into equivalence classes defined on a relation. Challenge Write a function called partition_modulo_n that accepts an integer n and a list of integers t as its arguments, and returns a dictionary that partitions the list. Each possible remainder, from 0 to n - 1, is a key in the dictionary, with its associated value being a list containing elements from the argument list t that leave that remainder. The function must leave the argument list t unmodified, i.e., partition_modulo_n has no side-effects. Note The dictionary must contain a list value for each possible remainder, even if no elements from the argument list t have that remainder, i.e., if no elements have a given remainder then the list value associated with that remainder key will be an empty list. Elements in the dictionary values must appear in the same order as in the argument list t. n may be negative, in which case the remainders are non-positive by convention.

2. Partition modulo n Background Refer to the problem "Partition modulo three" for a discussion on partitioning a set into equivalence classes defined on a relation. Challenge Write a function called partition_modulo_n that accepts an integer n and a list of integers t as its arguments, and returns a dictionary that partitions the list. Each possible remainder, from 0 to n - 1, is a key in the dictionary, with its associated value being a list containing elements from the argument list t that leave that remainder. The function must leave the argument list t unmodified, i.e., partition_modulo_n has no side-effects. Note The dictionary must contain a list value for each possible remainder, even if no elements from the argument list t have that remainder, i.e., if no elements have a given remainder then the list value associated with that remainder key will be an empty list. Elements in the dictionary values must appear in the same order as in the argument list t. n may be negative, in which case the remainders are non-positive by convention.

C++ Programming: From Problem Analysis to Program Design

8th Edition

ISBN:9781337102087

Author:D. S. Malik

Publisher:D. S. Malik

Chapter17: Linked Lists

Section: Chapter Questions

Problem 2PE

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