diff --git a/04- April/30- Remove Max Number of Edges to Keep Graph Fully Traversable/30- Remove Max Number of Edges to Keep Graph Fully Traversable (Ahmed Gamal).cpp b/04- April/30- Remove Max Number of Edges to Keep Graph Fully Traversable/30- Remove Max Number of Edges to Keep Graph Fully Traversable (Ahmed Gamal).cpp
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+// Author: Ahmed Gamal
+
+// for this problem we will use DSU to check if the graph is connected or not
+// and since there is 3 types of edges we will use 2 DSU one for Alice and one for Bob
+// if we think about it, we will find that type 3 edges is always important as it will connect two nodes in both DSU, and if we removed it, we will need to add 2 edges to connect the same nodes in both graphs
+// so we will start by adding all type 3 edges, and then we will try to use type 1 and type 2 edges to connect the nodes in both graphs
+// if we have k components in Alice graph, we will need k - 1 edges to connect them, and the same for Bob
+// the rest of edges will be useless and we will need to remove them
+
+
+// DSU implementation
+struct dsu {
+    // n: number of connected components
+    int n;
+
+    // p: parent of each node
+    // rank: rank of each node
+    vector<int> p, rank;
+
+    explicit dsu(int size) {
+        // initially each node is parent of itself
+        // and there is no edges
+        // so number of connected components = size
+        n = size;
+        p.resize(size + 1);
+        rank.assign(size + 1, 0);
+        iota(p.begin(), p.end(), 0);
+    }
+
+    // get the parent of node x
+    int get(int x) {
+        return p[x] = x == p[x] ? x : get(p[x]);
+    }
+
+    // join two nodes u and v
+    void join(int u, int v) {
+        // get the parent of each node
+        u = get(u), v = get(v);
+
+        // if they are already in the same component, do nothing
+        if(u == v)
+            return;
+
+        // decrease the number of connected components and merge between them
+        n--;
+
+        if(rank[u] == rank[v])
+            rank[u]++;
+
+        if(rank[u] > rank[v])
+            p[v] = u;
+        else
+            p[u] = v;
+    }
+
+    // assign new size to the DSU (useful in some problems)
+    void assign(int size) {
+        p.resize(size + 1);
+        rank.assign(size + 1, 0);
+        iota(p.begin(), p.end(), 0);
+        n = size;
+    }
+
+    // check if the graph is connected or not (number of connected components = 1)
+    bool is_connected() {
+        return n == 1;
+    }
+
+    // get the number of connected components
+    int cc_count() {
+        return n;
+    }
+};
+
+class Solution {
+public:
+    int maxNumEdgesToRemove(int n, vector<vector<int>>& edges) {
+        // two DSU one for Alice and one for Bob
+        dsu a(n), b(n);
+
+        // cnt[i] = number of edges of type i
+        array<int, 4> cnt{};
+
+        // add all edges to the graphs
+        for(auto& edge : edges) {
+            int type = edge[0], u = edge[1], v = edge[2];
+
+            // count the number of edges of each type
+            cnt[type]++;
+
+            // add type 3 edges to both graphs (they are always important)
+            // and add type 1 and type 2 edges to the corresponding graph
+            if(type == 1 or type == 3)
+                a.join(u, v);
+            if(type == 2 or type == 3)
+                b.join(u, v);
+        }
+
+        // if one of the graphs is not connected, the answer is -1
+        if(not(a.is_connected() and b.is_connected()))
+            return -1;
+        
+        // reset the DSU to use it again
+        a.assign(n);
+        b.assign(n);
+
+        // add type 3 edges to both graphs
+        int ans = 0;
+        for(auto& edge : edges) {
+            int type = edge[0], u = edge[1], v = edge[2];
+
+            if(type == 3) {
+                // if the two nodes are already connected in both graphs, this edge is useless
+                if(a.get(u) == a.get(v)) {
+                    ans++;
+                    continue;
+                }
+
+                // connect the two nodes in both graphs
+                a.join(u, v);
+                b.join(u, v);
+            }
+        }
+
+        // add the number of useless edges from both graphs
+        ans += cnt[1] - a.cc_count() + 1;
+        ans += cnt[2] - b.cc_count() + 1;
+
+        return ans;
+    }
+};
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