Enhance documentation in FractionalKnapsack

src/main/java/com/thealgorithms/greedyalgorithms/FractionalKnapsack.java

@@ -3,39 +3,50 @@
 import java.util.Arrays;
 import java.util.Comparator;
 
-// Problem Link: https://en.wikipedia.org/wiki/Continuous_knapsack_problem
-
+/**
+ * The FractionalKnapsack class provides a method to solve the fractional knapsack problem
+ * using a greedy algorithm approach. It allows for selecting fractions of items to maximize
+ * the total value in a knapsack with a given weight capacity.
+ *
+ * The problem consists of a set of items, each with a weight and a value, and a knapsack
+ * that can carry a maximum weight. The goal is to maximize the value of items in the knapsack,
+ * allowing for the inclusion of fractions of items.
+ *
+ * Problem Link: https://en.wikipedia.org/wiki/Continuous_knapsack_problem
+ */
 public final class FractionalKnapsack {
     private FractionalKnapsack() {
     }
-    // Function to perform fractional knapsack
+
+    /**
+     * Computes the maximum value that can be accommodated in a knapsack of a given capacity.
+     *
+     * @param weight an array of integers representing the weights of the items
+     * @param value an array of integers representing the values of the items
+     * @param capacity an integer representing the maximum weight capacity of the knapsack
+     * @return the maximum value that can be obtained by including the items in the knapsack
+     */
     public static int fractionalKnapsack(int[] weight, int[] value, int capacity) {
-        // Create a 2D array to store item indices and their value-to-weight ratios.
         double[][] ratio = new double[weight.length][2];
 
-        // Populate the ratio array with item indices and their value-to-weight ratios.
         for (int i = 0; i < weight.length; i++) {
-            ratio[i][0] = i; // Assign item index.
-            ratio[i][1] = value[i] / (double) weight[i]; // Calculate and assign value-to-weight ratio.
+            ratio[i][0] = i;
+            ratio[i][1] = value[i] / (double) weight[i];
         }
 
-        // Sort items by their value-to-weight ratios in descending order.
         Arrays.sort(ratio, Comparator.comparingDouble(o -> o[1]));
 
-        int finalValue = 0; // Variable to store the final knapsack value.
-        double current = capacity; // Variable to track the remaining capacity of the knapsack.
+        int finalValue = 0;
+        double current = capacity;
 
-        // Iterate through the sorted items to select items for the knapsack.
         for (int i = ratio.length - 1; i >= 0; i--) {
-            int index = (int) ratio[i][0]; // Get the item index.
+            int index = (int) ratio[i][0];
             if (current >= weight[index]) {
-                // If the entire item can fit in the knapsack, add its value.
                 finalValue += value[index];
                 current -= weight[index];
             } else {
-                // If only a fraction of the item can fit, add a proportionate value.
                 finalValue += (int) (ratio[i][1] * current);
-                break; // Stop adding items to the knapsack since it's full.
+                break;
             }
         }
         return finalValue;