### Answer
The statement "If every node u in G is adjacent to every other node v in G, a graph is said to be Complete" is **true**.

### Explanation
In graph theory, a complete graph is defined as a graph in which every pair of distinct vertices is connected by a unique edge. This means that if you have a complete graph with $ n $ vertices, each vertex will be directly connected to $ n-1 $ other vertices. Therefore, if every node $ u $ in graph $ G $ is adjacent to every other node $ v $ in graph $ G $, this satisfies the criteria for being a complete graph.

### Summary
Since every node is adjacent to every other node, the graph indeed meets the definition of a complete graph. Thus, the correct answer is **true**.

Question

### Answer
The statement "If every node u in G is adjacent to every other node v in G, a graph is said to be Complete" is **true**.

### Explanation
In graph theory, a complete graph is defined as a graph in which every pair of distinct vertices is connected by a unique edge. This means that if you have a complete graph with $ n $ vertices, each vertex will be directly connected to $ n-1 $ other vertices. Therefore, if every node $ u $ in graph $ G $ is adjacent to every other node $ v $ in graph $ G $, this satisfies the criteria for being a complete graph.

### Summary
Since every node is adjacent to every other node, the graph indeed meets the definition of a complete graph. Thus, the correct answer is **true**.

Knowee AI · Accepted Answer

### Answer
The statement "If every node u in G is adjacent to every other node v in G, a graph is said to be Complete" is **true**.

### Explanation
In graph theory, a complete graph is defined as a graph in which every pair of distinct vertices is connected by a unique edge. This means that if you have a complete graph with $ n $ vertices, each vertex will be directly connected to $ n-1 $ other vertices. Therefore, if every node $ u $ in graph $ G $ is adjacent to every other node $ v $ in graph $ G $, this satisfies the criteria for being a complete graph.

### Summary
Since every node is adjacent to every other node, the graph indeed meets the definition of a complete graph. Thus, the correct answer is **true**.

If every node u in G adjacent to every other node v in G, A graph is said to be Complete Options true false

Question

If every node `u` in `G` adjacent to every other node `v` in `G`, A graph is said to be Complete

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