Given the unsorted list, sort the list using Range Sort. [151, 110, 171, 119, 181, 131, 111, 141, 201, 121, ]

To sort the given list using Range Sort, we will interpret "Range Sort" as Counting Sort, which is an efficient algorithm for sorting integers within a specific range. The given unsorted list is: [151, 110, 171, 119, 181, 131, 111, 141, 201, 121] Step 1: Find the minimum and maximum values in the list. The minimum value in the list is 110. The maximum value in the list is 201. Step 2: Determine the range and initialize the counting array. The range of values is max\_value - min\_value + 1. Range = 201 - 110 + 1 = 92 Create a counting array (or frequency array) of size 92, initialized with zeros. Each index i in this array will correspond to the value i + min\_value. For example, index 0 corresponds to 110, index 1 to 111, and so on, up to index 91 corresponding to 201. Step 3: Populate the counting array. Iterate through the original list. For each element x, increment the count at index x - min\_value in the counting array. • For 151: increment count at index 151 - 110 = 41. • For 110: increment count at index 110 - 110 = 0. • For 171: increment count at index 171 - 110 = 61. • For 119: increment count at index 119 - 110 = 9. • For 181: increment count at index 181 - 110 = 71. • For 131: increment count at index 131 - 110 = 21. • For 111: increment count at index 111 - 110 = 1. • For 141: increment count at index 141 - 110 = 31. • For 201: increment count at index 201 - 110 = 91. • For 121: increment count at index 121 - 110 = 11. After this step, the counting array will have a 1 at indices 0, 1, 9, 11, 21, 31, 41, 61, 71, 91, and 0 at all other indices. Step 4: Construct the sorted list. Iterate through the counting array from index 0 to 91. For each index i where the count is 1, add the value i + min\_value to the sorted list. • Index 0 has count 1 0 + 110 = 110 • Index 1 has count 1 1 + 110 = 111 • Index 9 has count 1 9 + 110 = 119 • Index 11 has count 1 11 + 110 = 121 • Index 21 has count 1 21 + 110 = 131 • Index 31 has count 1 31 + 110 = 141 • Index 41 has count 1 41 + 110 = 151 • Index 61 has count 1 61 + 110 = 171 • Index 71 has count 1 71 + 110 = 181 • Index 91 has count 1 91 + 110 = 201 The sorted list is: [110, 111, 119, 121, 131, 141, 151, 171, 181, 201] Send me the next one 📸