diff --git a/javascript/computer_science/project_knights_travails.md b/javascript/computer_science/project_knights_travails.md
index 987da6f2bb..d0629cfdbd 100644
--- a/javascript/computer_science/project_knights_travails.md
+++ b/javascript/computer_science/project_knights_travails.md
@@ -11,6 +11,21 @@ All the possible places you can end up after one move look like this:
 ![Knights Travails board](https://cdn.statically.io/gh/TheOdinProject/curriculum/d30038e0aaca1f35e58e205e37a21b2c9d31053d/javascript/computer_science/project_knights_travails/imgs/01.png)
 Note: The picture is only to explain the problem, There is no need to create a GUI.
 
+In this problem, the chessboard can be represented as a graph:
+
+Each square on the board is a node (or vertex).
+A knight’s valid moves from any square represent the edges (or connections) between the vertices.
+Thus, the problem of finding the shortest path for the knight’s movement becomes a graph traversal problem. The goal is to traverse the graph (the chessboard) to find the shortest route between two nodes (the start and end positions).
+
+#### Vertices and Edges
+
+The vertices in this graph are each of the possible positions on the chessboard, represented by a pair of coordinates like `[x, y]`, where x and y are between 0 and 7.
+The edges are the valid knight moves between vertices. For example, from `[0,0]`, a knight can move to `[2,1]`, `[1,2]`, and so on. Each of these moves represents a connection between the vertex `[0,0]` and the other reachable vertices.
+
+#### Graph Representation
+
+While solving this problem, you don’t need to explicitly create a graph object with vertices and edges. Instead, you can think of the graph as implicit. The knight starts on a specific vertex, and the algorithm will dynamically explore all possible moves (edges) to other vertices (positions on the board) as it traverses the board.
+
 ### Assignment
 
 Your task is to build a function `knightMoves` that shows the shortest possible way to get from one square to another by outputting all squares the knight will stop on along the way.