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October 26, 2021 12:52
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Grouping Digits - Hackerank Solution
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# Given an array of binary digits, 0 and 1, sort the array so that all zeros are at one end and all ones are at the other. Which end does not matter. To sort the array, swap any two adjacent elements. Determine the minimum number of swaps to sort the array. | |
# Example | |
# arr = [0, 1, 0, 1] | |
# With 1 move, switching elements 1 and 2 yields [0, 0, 1, 1], a sorted array | |
# Function Description | |
# Complete the function minMoves | |
# minMoves has the following parameter(s): | |
# int arr[n]: an array of binary digits | |
# Returns | |
# int: the minimum number of moves necessarry | |
# Constraints | |
# 1 <= n <= 10^5 | |
# arr[i] is in the set {0, 1} | |
# Another Example | |
# arr = [1, 1, 1, 1, 0, 0, 0 0] | |
# We return 0 because we do not need to swap any elements | |
def minMoves(arr): | |
# Write your code here | |
# Intialize the variables | |
count1 = 0 | |
# The placement of 0 | |
zero_place = 0 | |
for num in arr: | |
if num == 1: | |
count1+=1 | |
if num == 0: | |
zero_place+=count1 | |
# The number of zero's in the array | |
count0 = len(arr) - count1 | |
# The number of index placement of zero for swapping in the array | |
rev_dis = count1 * count0 - dis | |
return min(dis, rev_dis) |
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